A Spill Risk Assessment of the Enbridge Northern Gateway Project
A Spill Risk Assessment of the Enbridge Northern Gateway Project
A Spill Risk Assessment of the Enbridge Northern Gateway Project
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A <strong>Spill</strong> <strong>Risk</strong> <strong>Assessment</strong> <strong>of</strong> <strong>the</strong> <strong>Enbridge</strong><br />
Nor<strong>the</strong>rn <strong>Gateway</strong> <strong>Project</strong><br />
Dr. Thomas Gunton<br />
Sean Broadbent<br />
School <strong>of</strong> Resource and Environmental Management<br />
Simon Fraser University<br />
April 2013
Executive Summary<br />
1. The objective <strong>of</strong> this report is to evaluate <strong>Enbridge</strong>’s spill risk analysis and to<br />
determine if spills from <strong>the</strong> ENGP are likely to cause significant adverse environmental<br />
effects as defined by <strong>the</strong> Canadian Environmental <strong>Assessment</strong> Act (CEAA).<br />
2. The CEAA evaluation criterion requires assessment <strong>of</strong> two components to define risk:<br />
<strong>the</strong> severity <strong>of</strong> an adverse impact and <strong>the</strong> likelihood <strong>of</strong> an adverse impact occurring.<br />
This report focuses on evaluating <strong>the</strong> likelihood <strong>of</strong> an adverse impact (oil spills)<br />
occurring. Ano<strong>the</strong>r report completed by Gunton and Broadbent (2012b) addresses <strong>the</strong><br />
severity <strong>of</strong> <strong>the</strong> impact <strong>of</strong> an oil spill and concludes that oil spills as small as 238 m 3<br />
(1,500 barrels) could have significant adverse environmental impacts.<br />
3. The ENGP consists <strong>of</strong> an 1,172 kilometre (km) oil pipeline to ship oil from Alberta (AB)<br />
to Kitimat, British Columbia (BC), a condensate pipeline to ship condensate from<br />
Kitimat to AB, and a marine terminal for tankers. The planned capacity <strong>of</strong> <strong>the</strong> oil<br />
pipeline is 525 thousand barrels per day (kbpd) with potential to expand to 850 kbpd<br />
and <strong>the</strong> planned capacity <strong>of</strong> <strong>the</strong> condensate pipeline is 193 kbpd with potential to<br />
expand to 275 kbpd. The ENGP would require an average <strong>of</strong> 220 tankers per year,<br />
which could increase to 331 tankers per year with expansion <strong>of</strong> <strong>the</strong> pipeline to full<br />
capacity.<br />
4. <strong>Enbridge</strong> provides separate estimates <strong>of</strong> <strong>the</strong> likelihood <strong>of</strong> spills for each <strong>of</strong> <strong>the</strong> three<br />
major components <strong>of</strong> <strong>the</strong> project: tanker operations, terminal operations, and <strong>the</strong> oil<br />
and condensate pipelines. <strong>Enbridge</strong> does not combine <strong>the</strong>se separate estimates to<br />
provide an overall estimate <strong>of</strong> <strong>the</strong> probability <strong>of</strong> spills for <strong>the</strong> entire project and<br />
<strong>the</strong>refore does not provide sufficient information to determine <strong>the</strong> likelihood <strong>of</strong><br />
adverse environmental effects as required by CEAA.<br />
5. Forecasting spill risk is challenging due to <strong>the</strong> many variables impacting risk and <strong>the</strong><br />
uncertainties in forecasting future developments affecting risk. To improve <strong>the</strong><br />
accuracy <strong>of</strong> risk assessment, international best practices have been developed. This<br />
report uses <strong>the</strong>se international risk assessment best practices to evaluate <strong>Enbridge</strong>’s<br />
methodology for estimating spill rates for <strong>the</strong> ENGP based on <strong>the</strong> following rating scale:<br />
• Fully met: no deficiencies<br />
• Largely met: no major deficiencies<br />
• Partially met: one major deficiency<br />
• Not met: two or more deficiencies.<br />
6. The evaluation concludes that <strong>Enbridge</strong>’s spill risk analysis meets none <strong>of</strong> <strong>the</strong> seven<br />
best practice criteria (Table ES-‐1). In total <strong>the</strong>re are 28 major deficiencies in <strong>the</strong><br />
<strong>Enbridge</strong> risk analysis for ENGP tanker, terminal and pipeline spills. The results show<br />
that <strong>Enbridge</strong> understates <strong>the</strong> risk <strong>of</strong> spills from <strong>the</strong> ENGP.<br />
i
Table ES-‐1: Results for <strong>the</strong> Qualitative <strong>Assessment</strong> <strong>of</strong> <strong>Spill</strong> Estimates for <strong>the</strong> ENGP<br />
Criterion Major Deficiencies Result<br />
Transparency<br />
Documentation fully and<br />
effectively discloses supporting<br />
evidence, assumptions, data<br />
gaps and limitations, as well<br />
as uncertainty in data and<br />
assumptions, and <strong>the</strong>ir<br />
resulting potential<br />
implications to risk<br />
Replicability<br />
Documentation provides<br />
sufficient information to allow<br />
individuals o<strong>the</strong>r than those<br />
who did <strong>the</strong> original analysis<br />
to obtain similar results<br />
Clarity<br />
<strong>Risk</strong> estimates are easy to<br />
understand and effectively<br />
communicate <strong>the</strong> nature and<br />
magnitude <strong>of</strong> <strong>the</strong> risk in a<br />
manner that is complete,<br />
informative, and useful in<br />
decision making<br />
Reasonableness<br />
The analytical approach<br />
ensures quality, integrity, and<br />
objectivity, and meets high<br />
scientific standards in terms <strong>of</strong><br />
analytical methods, data,<br />
assumptions, logic, and<br />
judgment<br />
Reliability<br />
Appropriate analytical<br />
methods explicitly describe<br />
and evaluate sources <strong>of</strong><br />
uncertainty and variability<br />
that affect risk, and estimate<br />
<strong>the</strong> magnitudes <strong>of</strong><br />
uncertainties and <strong>the</strong>ir effects<br />
on estimates <strong>of</strong> risk<br />
Validity<br />
Independent third-‐party<br />
experts review and validate<br />
findings <strong>of</strong> <strong>the</strong> risk analysis to<br />
ensure credibility, quality, and<br />
integrity <strong>of</strong> <strong>the</strong> analysis<br />
<strong>Risk</strong> Acceptability<br />
Stakeholders identify and<br />
agree on acceptable levels <strong>of</strong><br />
risk in a participatory, open<br />
decision-‐making process and<br />
assess risk relative to<br />
alternative means <strong>of</strong> meeting<br />
project objectives<br />
1. Lack <strong>of</strong> supporting evidence for LRFP tanker incident frequency data<br />
2. Insufficient evidence supporting conditional probabilities for tanker spills<br />
3. Limited transparency in <strong>the</strong> application <strong>of</strong> local scaling factors to <strong>the</strong> BC<br />
study area<br />
4. Lack <strong>of</strong> information comparing incident frequencies at Kitimat Terminal to<br />
marine terminals in Norway<br />
5. Lack <strong>of</strong> transparency in documenting how mitigation measures will reduce<br />
<strong>the</strong> likelihood <strong>of</strong> tanker and terminal spills<br />
6. Inadequate evidence supporting <strong>the</strong> reduction <strong>of</strong> spill frequencies for<br />
pipeline operations<br />
Insufficient proprietary data and information required to replicate:<br />
7. Incident frequencies for tanker accidents<br />
8. Scaling factors for ENGP routes<br />
9. Probabilities and spill volume estimates for tanker spills,<br />
10. Mitigation measures for tanker and terminal operations<br />
11. Pipeline incident frequencies<br />
12. Failure to effectively communicate <strong>the</strong> probability <strong>of</strong> spills over <strong>the</strong> life <strong>of</strong><br />
<strong>the</strong> project<br />
13. Failure to combine estimates for tanker, terminal, and pipeline spills to<br />
present a single spill estimate for <strong>the</strong> entire project<br />
14. Failure to determine <strong>the</strong> likelihood <strong>of</strong> all spill size categories that can have<br />
a significant adverse environmental impact<br />
15. Lack <strong>of</strong> clear communication <strong>of</strong> spill estimates generated in detailed<br />
technical data reports in <strong>the</strong> main ENGP application<br />
16. Failure to address <strong>the</strong> effective implementation <strong>of</strong> mitigation measures<br />
that reduce risk<br />
17. Inappropriate definition <strong>of</strong> <strong>the</strong> study area to estimate spill return periods<br />
for tanker operations<br />
18. Reliance on tanker incident frequency data that underreport incidents by<br />
between 38 and 96%.<br />
19. Potential double-‐counting <strong>of</strong> mitigation measures for LRFP tanker incident<br />
data<br />
20. Inadequate consideration <strong>of</strong> <strong>the</strong> corrosiveness <strong>of</strong> diluted bitumen<br />
associated with internal corrosion that may increase spill probability<br />
21. Failure to consider different vessel characteristics in tanker incident<br />
frequencies<br />
22. Failure to provide confidence intervals that communicate uncertainty and<br />
variability in spill estimates for tanker, terminal, and pipeline operations<br />
23. Failure to complete an adequate sensitivity analysis that effectively<br />
evaluates uncertainty associated with spill estimates<br />
24. Inadequate expert review and validation <strong>of</strong> spill estimates for tanker,<br />
terminal, and pipeline operations<br />
25. Experts in <strong>the</strong> review and validation <strong>of</strong> spill estimates lack independence<br />
and third-‐party status<br />
26. Failure to define risk acceptability in terms <strong>of</strong> <strong>the</strong> needs, issues, and<br />
concerns <strong>of</strong> stakeholder potentially impacted by <strong>the</strong> project<br />
27. Failure to effectively consult with stakeholders to determine a level <strong>of</strong><br />
acceptable risk for tanker, terminal, and pipeline spills<br />
28. Inadequate assessment and comparison <strong>of</strong> risks associated with project<br />
alternatives<br />
Not<br />
Met<br />
Not<br />
Met<br />
Not<br />
Met<br />
Not<br />
Met<br />
Not<br />
Met<br />
Not<br />
Met<br />
Not<br />
Met<br />
ii
7. To assess <strong>the</strong> impact <strong>of</strong> deficiencies in <strong>Enbridge</strong>’s analysis <strong>of</strong> tanker spill risk estimates,<br />
we undertake additional sensitivity analysis based on <strong>the</strong> following scenarios:<br />
a) Combining <strong>the</strong> four sensitivity parameters that were tested separately by <strong>Enbridge</strong><br />
(higher scaling factors for grounding, higher ship traffic, extended route, and higher<br />
number <strong>of</strong> tankers)<br />
b) Using incident frequencies derived from Lloyds Register Fairplay data without <strong>the</strong><br />
scaling factor adjustments for BC conditions that were done by <strong>Enbridge</strong> without<br />
sufficient documentation or justification<br />
c) Increasing conditional probabilities by five percentage points<br />
d) Increasing tanker traffic to transport pipeline throughput <strong>of</strong> 1,125 kbpd (850 kbpd<br />
<strong>of</strong> oil and 275 kbpd <strong>of</strong> condensate), which is <strong>the</strong> design capacity <strong>of</strong> <strong>the</strong> ENGP<br />
e) Increasing tanker traffic associated with replacing very large crude carriers (VLCC)<br />
with smaller Suezmax and Aframax tankers to transport throughput <strong>of</strong> 1,125 kbpd<br />
<strong>of</strong> oil and condensate<br />
f) Testing <strong>the</strong> combined effect <strong>of</strong> all <strong>the</strong> above parameters.<br />
8. <strong>Enbridge</strong> did not complete any sensitivity analysis for oil or condensate spills at<br />
Kitimat Terminal. To address this deficiency, we undertake a sensitivity analysis for<br />
marine terminal operations based on <strong>the</strong> following scenarios:<br />
a) Increasing tanker traffic to transport pipeline throughput <strong>of</strong> 1,125 kbpd (850 kbpd<br />
<strong>of</strong> oil and 275 kbpd <strong>of</strong> condensate), which is <strong>the</strong> design capacity <strong>of</strong> <strong>the</strong> ENGP<br />
b) Replacing larger VLCCs with smaller tankers to transport throughput <strong>of</strong> 1,125 kbpd<br />
<strong>of</strong> oil and condensate that results in an increase in <strong>the</strong> number <strong>of</strong> tanker loadings.<br />
9. <strong>Enbridge</strong> did not complete any sensitivity analysis for oil or condensate spills from <strong>the</strong><br />
ENGP pipelines. To address this deficiency, we undertake a sensitivity analysis based<br />
on <strong>the</strong> following scenarios:<br />
a) Using actual spill rates provided by <strong>Enbridge</strong> for <strong>Enbridge</strong>’s liquids pipeline system<br />
for <strong>the</strong> years 2002-‐2010<br />
b) Using spill rates from <strong>the</strong> NEB for pipebody and operational leaks exceeding 1.5 m 3<br />
or 9 barrels (bbl).<br />
10. Table ES-‐2 summarizes <strong>the</strong> impacts <strong>of</strong> <strong>the</strong> sensitivity analyses. The results provide a<br />
range <strong>of</strong> possible spill rates for <strong>the</strong> ENGP and show that <strong>the</strong> impact <strong>of</strong> <strong>the</strong> alternative<br />
scenarios on spill rates is significant:<br />
• The tanker spill return period is between 23 and 196 years, well below <strong>Enbridge</strong>’s<br />
mitigated tanker spill estimate <strong>of</strong> 250 years. This lower estimate <strong>of</strong> 23 to 196 years<br />
still underestimates spill risk because it does not correct for all <strong>the</strong> deficiencies in<br />
<strong>Enbridge</strong>’s spill risk methodology such as underreporting <strong>of</strong> incidents.<br />
• The terminal spill return period is between 15 and 41 years compared to <strong>Enbridge</strong>’s<br />
estimate <strong>of</strong> 62 years.<br />
• The pipeline spill return period <strong>of</strong> 0.1 years (between 15 and 16 spills per year)<br />
based on <strong>the</strong> actual spill rate experienced on <strong>the</strong> <strong>Enbridge</strong> liquids pipeline system<br />
from 2002 to 2010 is 31 times higher than <strong>the</strong> 2 year return period estimated by<br />
<strong>Enbridge</strong>.<br />
iii
These findings show that <strong>the</strong> deficiencies in <strong>Enbridge</strong>’s analysis result in an<br />
underestimate <strong>of</strong> spill risk.<br />
Table ES-‐2: <strong>Spill</strong> Type and Sensitivity Analysis for ENGP Tanker, Terminal, and Pipeline <strong>Spill</strong>s<br />
Type (Oil or Condensate)<br />
<strong>Enbridge</strong> Estimate<br />
(Return period in years)<br />
Adjusted Sensitivity<br />
(Return period in years)<br />
Tanker <strong>Spill</strong> 250 23 -‐ 196<br />
Terminal <strong>Spill</strong> 62 15 -‐ 41<br />
Pipeline <strong>Spill</strong> 2 0.1 -‐ 1<br />
Note: Return periods estimated by <strong>Enbridge</strong> and used in <strong>the</strong> adjusted sensitivity analysis represent any size tanker or terminal<br />
spill (average spill size <strong>of</strong> 56,700 bbl and 1,575 bbl, respectively). For pipeline spills, <strong>Enbridge</strong> estimates return periods using<br />
different datasets including reportable spill data from <strong>the</strong> US PHMSA that represents liquid releases <strong>of</strong> 5 bbl or more (<strong>Enbridge</strong><br />
uses average spill size <strong>of</strong> 594 bbl). The adjusted sensitivity analysis estimates return periods based on: (1) Reportable spills on <strong>the</strong><br />
<strong>Enbridge</strong> liquids pipeline system (average spill size <strong>of</strong> 162 bbl), and; (2) NEB pipeline spill data for leaks greater than 9 bbl.<br />
11. An alternative methodology for estimating spill risk is <strong>the</strong> United States (US) Oil <strong>Spill</strong><br />
<strong>Risk</strong> Analysis (OSRA) model. The OSRA model was developed in 1975 by <strong>the</strong> United<br />
States Department <strong>of</strong> <strong>the</strong> Interior and is <strong>the</strong> model that <strong>the</strong> US government uses to<br />
estimate oil spill likelihood. The OSRA model has been subject to extensive evaluation<br />
and improvements since its development and was recently updated in 2012. Despite<br />
its widespread use, <strong>the</strong> OSRA model is not used or referenced by <strong>Enbridge</strong>. <strong>Enbridge</strong><br />
provides no justification for not using <strong>the</strong> OSRA model.<br />
12. Applying <strong>the</strong> OSRA model results in probability estimates <strong>of</strong> one or more tanker spills<br />
over 1,000 bbl <strong>of</strong> 95.3% to 99.9% (Table ES-‐3). The OSRA estimates <strong>the</strong> probability <strong>of</strong><br />
one or more tanker spills over 10,000 bbl at 65.1% to 98.2%. Based on planned<br />
shipment volumes, <strong>the</strong> OSRA model estimates oil/condensate spill return periods <strong>of</strong> 5<br />
to 12 years for spills over 1,000 bbl, between 20 and 50 times more frequent than <strong>the</strong><br />
<strong>Enbridge</strong> estimate <strong>of</strong> 250 years. The OSRA model estimates oil/condensate spill return<br />
periods <strong>of</strong> between 3 and 8 years using <strong>the</strong> higher volumes based on <strong>the</strong> ENGP<br />
expansion capacity.<br />
Table ES-‐3: <strong>Spill</strong> Probabilities for ENGP Tanker Operations Based on OSRA Model<br />
Return Period <strong>Spill</strong> Probability<br />
(in years) over 50 years (%)<br />
Oil spill ≥ 1,000 bbl 7 -‐ 17 95.3 -‐ 99.9<br />
Oil/Condensate spill ≥ 1,000 bbl 5 -‐ 12 98.5 -‐ 99.9<br />
Oil spill ≥ 10,000 bbl 13 -‐ 48 65.1 -‐ 98.2<br />
OSRA Model Tanker <strong>Spill</strong> Size<br />
Planned<br />
Capacity<br />
Expansion<br />
Capacity<br />
Oil/Condensate spill ≥ 10,000 bbl 10 -‐ 35 76.3 -‐ 99.6<br />
Oil spill ≥ 1,000 bbl 4 -‐ 11 99.3 -‐ 99.9<br />
Oil/Condensate spill ≥ 1,000 bbl 3 -‐ 8 99.9<br />
Oil spill ≥ 10,000 bbl 8 -‐ 30 81.8 -‐ 99.9<br />
Oil/Condensate spill ≥ 10,000 bbl 6 -‐ 23 89.5 -‐ 99.9<br />
Note: Planned capacity represents 525 kbpd <strong>of</strong> oil and 193 kbpd <strong>of</strong> condensate; Expansion capacity represents 850 kbpd <strong>of</strong> oil and<br />
275 kbpd <strong>of</strong> condensate. The range in results <strong>of</strong> <strong>the</strong> OSRA model is based on <strong>the</strong> differences in years used for calculating spill rates.<br />
The high end <strong>of</strong> <strong>the</strong> probability range (low end <strong>of</strong> <strong>the</strong> return period) is based on <strong>the</strong> years 1974 to 2008 and <strong>the</strong> low end <strong>of</strong> <strong>the</strong><br />
probability range (high end <strong>of</strong> <strong>the</strong> return period) is based on <strong>the</strong> years 1994 to 2008. The reduced risk based on <strong>the</strong> 1994 to 2008<br />
period reflects improvements in safety mitigation and is likely more indicative <strong>of</strong> future spill rates.<br />
iv
13. The conclusions <strong>of</strong> this report are as follows:<br />
I. The ENGP Application Contains Major Deficiencies that Underestimate <strong>Spill</strong> Likelihood<br />
<strong>Enbridge</strong>’s spill risk analysis contains 28 major deficiencies. As a result <strong>of</strong> <strong>the</strong>se<br />
deficiencies, <strong>Enbridge</strong> underestimates <strong>the</strong> risk <strong>of</strong> <strong>the</strong> ENGP. Some <strong>of</strong> <strong>the</strong> key<br />
deficiencies include:<br />
• Failure to present <strong>the</strong> probabilities <strong>of</strong> spills over <strong>the</strong> operating life <strong>of</strong> <strong>the</strong> ENGP<br />
• Failure to evaluate spill risks outside <strong>the</strong> narrowly defined BC study area<br />
• Reliance on LRFP data that underreport tanker incidents by between 38 and<br />
96%.<br />
• Failure to include <strong>the</strong> expansion capacity shipment volumes in <strong>the</strong> analysis<br />
• Failure to provide confidence ranges <strong>of</strong> <strong>the</strong> estimates<br />
• Failure to provide adequate sensitivity analysis<br />
• Failure to justify <strong>the</strong> impact <strong>of</strong> proposed mitigation measures on spill likelihood<br />
• Potential double counting <strong>of</strong> mitigation measures<br />
• Failure to provide an overall estimate <strong>of</strong> spill likelihood for <strong>the</strong> entire ENGP<br />
• Failure to disclose information and data supporting key assumptions that were<br />
used to reduce spill risk estimates<br />
• Failure to use o<strong>the</strong>r well accepted risk models such as <strong>the</strong> US OSRA model.<br />
II. Deficiencies in <strong>the</strong> ENGP Application Fail to Address <strong>the</strong> CEAA Decision Criterion<br />
Due to deficiencies in <strong>the</strong> oil spill risk assessment, <strong>Enbridge</strong> does not provide an<br />
accurate assessment <strong>of</strong> <strong>the</strong> likelihood <strong>of</strong> significant adverse environmental impacts<br />
as required under CEAA. <strong>Enbridge</strong> expresses <strong>the</strong> likelihood <strong>of</strong> a spill as return<br />
periods for separate components <strong>of</strong> <strong>the</strong> project (tanker, terminal, and pipeline)<br />
ra<strong>the</strong>r than <strong>the</strong> probability <strong>of</strong> a spill over <strong>the</strong> life <strong>of</strong> <strong>the</strong> project. Without estimates <strong>of</strong><br />
<strong>the</strong> probability <strong>of</strong> a spill over <strong>the</strong> operating life <strong>of</strong> <strong>the</strong> project, decision makers are<br />
unable to determine whe<strong>the</strong>r <strong>the</strong> project meets <strong>the</strong> CEAA criterion <strong>of</strong> likelihood <strong>of</strong><br />
adverse environmental effects. Fur<strong>the</strong>rmore, due to <strong>the</strong> deficiencies in <strong>the</strong> spill risk<br />
methodology, <strong>Enbridge</strong> fails to adequately disclose <strong>the</strong> extent <strong>of</strong> risk associated with<br />
<strong>the</strong> ENGP and <strong>the</strong> uncertainty in estimating risk.<br />
III. Restating <strong>Enbridge</strong>’s Own Findings as Probabilities Over <strong>Project</strong> Life Shows that <strong>Spill</strong><br />
Likelihood is High<br />
When findings in <strong>the</strong> ENGP application are restated as <strong>the</strong> probability <strong>of</strong> a spill over<br />
<strong>the</strong> operational life <strong>of</strong> <strong>the</strong> ENGP instead <strong>of</strong> return periods, <strong>the</strong> conclusion based on<br />
<strong>Enbridge</strong>’s own analysis is that <strong>the</strong> likelihood <strong>of</strong> a spill is high (Table ES-‐4). These<br />
spill probabilities based on <strong>Enbridge</strong>’s analysis underestimate spill likelihood<br />
because <strong>the</strong>y are based on methodological deficiencies.<br />
v
Table ES-‐4: Probabilities for ENGP Tanker, Terminal, and Pipeline <strong>Spill</strong>s (50 Years)<br />
<strong>Spill</strong> Type (Oil or Condensate)<br />
<strong>Spill</strong> Probability<br />
over 50 years (%)<br />
Tanker <strong>Spill</strong> 18.2<br />
Terminal <strong>Spill</strong> 55.6<br />
Pipeline <strong>Spill</strong> 99.9<br />
Combined <strong>Spill</strong>s 99.9<br />
IV. Sensitivity Analysis Shows that <strong>the</strong> Likelihood <strong>of</strong> a <strong>Spill</strong> is High<br />
The extended sensitivity analysis for <strong>the</strong> ENGP demonstrates that <strong>the</strong>re is a higher<br />
likelihood <strong>of</strong> spill occurrence than reported in <strong>the</strong> ENGP application. For tanker<br />
spills, <strong>the</strong> extended sensitivity analysis evaluates changes to key input parameters<br />
such as increasing shipments to <strong>the</strong> ENGP design capacity and combining parameter<br />
changes.<br />
a. The extended sensitivity analysis shows that based on <strong>Enbridge</strong>’s own data,<br />
<strong>the</strong> rate <strong>of</strong> tanker spills could range between 0.3 and 2.2 spills over a 50-‐year<br />
period, much higher than <strong>Enbridge</strong>’s estimate <strong>of</strong> less than one spill (Figure ES-‐<br />
1). This range still understates spill risk because it does not correct for all <strong>the</strong><br />
deficiencies in <strong>Enbridge</strong>’s methodology.<br />
Figure ES-‐1: Number <strong>of</strong> ENGP Tanker <strong>Spill</strong>s in 50 Years (Oil and Condensate)<br />
b. The extended sensitivity analysis for terminal spills determines that <strong>the</strong> rate<br />
<strong>of</strong> spills in a 50-‐year period could range between 1.2 and 3.4 spills for any<br />
size terminal spill, significantly higher than <strong>Enbridge</strong>’s estimate <strong>of</strong> less than<br />
one spill in 50 years (Figure ES-‐2).<br />
vi
Figure ES-‐2: Number <strong>of</strong> ENGP Terminal <strong>Spill</strong>s in 50 Years (Oil and Condensate)<br />
c. The extended sensitivity analysis using spill frequency data from <strong>Enbridge</strong>’s<br />
liquid pipeline system results in an estimated 776 oil and condensate<br />
pipeline spills in 50 years (or between 15 to 16 spills per year), which is 31<br />
times more frequent than <strong>Enbridge</strong>’s estimate <strong>of</strong> 25 spills in 50 years (Figure<br />
ES-‐3).<br />
Figure ES-‐3: Number <strong>of</strong> ENGP Pipeline <strong>Spill</strong>s in 50 Years (Oil and Condensate)<br />
V. The OSRA Model Shows <strong>the</strong> Probability <strong>of</strong> a Major <strong>Spill</strong> is High<br />
The OSRA model is <strong>the</strong> model <strong>the</strong> US government uses to estimate spill risk. The<br />
OSRA model estimates 4 to 10 tanker spills over 1,000 bbl (159 m 3 ) could occur in a<br />
50-‐year period (Figure ES-‐1), which is 20 to 50 times more frequent than <strong>Enbridge</strong>’s<br />
estimate. Due to mitigation measures, <strong>the</strong> lower end <strong>of</strong> <strong>the</strong> OSRA spill range is more<br />
likely a better indicator <strong>of</strong> future risk. In terms <strong>of</strong> spill probability, <strong>the</strong> OSRA model<br />
estimates that an oil/condensate tanker spill ≥ 1,000 bbl has a 98.5% to 99.9%<br />
chance <strong>of</strong> occurring over a 50-‐year operating period, well above <strong>Enbridge</strong>’s estimate<br />
<strong>of</strong> 18.2% (Figure ES-‐4). The lower estimate <strong>of</strong> 98.5% is likely a better indication <strong>of</strong><br />
future spill risk due to mitigation measures. The probability <strong>of</strong> a tanker spill<br />
vii
increases to 99.9% if <strong>the</strong> volume <strong>of</strong> oil and condensate handled increases to <strong>the</strong><br />
ENGP expansion capacity <strong>of</strong> 1,125 kbpd.<br />
Figure ES-‐4: Probabilities for ENGP Tanker <strong>Spill</strong>s over 50 Years (Oil or Condensate)<br />
VI. O<strong>the</strong>r Considerations<br />
Finally, two important considerations must be reconciled in <strong>the</strong> ENGP regulatory<br />
application: risk acceptability to stakeholders, and viable alternatives to <strong>the</strong> ENGP<br />
that reduce risk. <strong>Risk</strong> acceptability in <strong>the</strong> ENGP application relies on a technical<br />
definition <strong>of</strong> risk. Acceptable risk however is a value judgment that should be based<br />
on <strong>the</strong> definition <strong>of</strong> risk as defined by impacted stakeholders. Stakeholders’<br />
definition <strong>of</strong> acceptable risk <strong>the</strong>refore needs to be assessed and used in <strong>the</strong> ENGP<br />
decision. Second, <strong>Enbridge</strong> has not identified nor compared viable alternatives that<br />
meet <strong>the</strong> stated purpose <strong>of</strong> <strong>the</strong> ENGP. There are viable alternatives to shipping<br />
crude oil from <strong>the</strong> Western Canada Sedimentary Basin to market that involve no risk<br />
from oil tanker spills and thus risk from tanker spills can be eliminated. These<br />
alternatives should be evaluated relative to <strong>the</strong> ENGP to assess <strong>the</strong> most cost<br />
effective transportation option.<br />
VII. Overall Conclusion<br />
We acknowledge that estimating risk is challenging due to <strong>the</strong> many uncertainties<br />
involved and that different assumptions and methodologies will produce different<br />
assessments <strong>of</strong> risk. The key in risk assessment is to test a range <strong>of</strong> assumptions<br />
and methodological approaches to provide a clear and accurate assessment <strong>of</strong> <strong>the</strong><br />
range <strong>of</strong> likely outcomes so that decision makers can fully judge risk. The<br />
conclusion <strong>of</strong> this report is that <strong>Enbridge</strong>’s oil spill risk assessment contains<br />
methodological deficiencies and does not <strong>the</strong>refore provide an accurate assessment<br />
<strong>of</strong> <strong>the</strong> degree <strong>of</strong> risk associated with <strong>the</strong> ENGP. The risk assessment in this report<br />
also concludes that <strong>the</strong> ENGP has a very high likelihood <strong>of</strong> a spill that may have<br />
significant adverse environmental effects.<br />
viii
Table <strong>of</strong> Contents<br />
EXECUTIVE SUMMARY ........................................................................................................................................ I<br />
1. INTRODUCTION ........................................................................................................................................... 1<br />
2. THE ENBRIDGE NORTHERN GATEWAY PROJECT............................................................................. 2<br />
2.1. TANKER TRAFFIC ACCESSING KITIMAT TERMINAL...............................................................................................2<br />
2.2. MARINE TERMINAL OPERATIONS AT KITIMAT TERMINAL ..................................................................................4<br />
2.3. CRUDE OIL AND CONDENSATE PIPELINE.................................................................................................................5<br />
3. SUMMARY OF METHODOLOGY AND SPILL ESTIMATES FOR THE ENGP ................................... 5<br />
3.1. SPILLS FROM TANKER TRAFFIC ACCESSING KITIMAT TERMINAL.......................................................................6<br />
3.2. SPILLS FROM OPERATIONS AT KITIMAT TERMINAL ..............................................................................................9<br />
3.3. SPILLS FROM PIPELINE OPERATIONS .................................................................................................................... 12<br />
3.4. SUMMARY OF TANKER, TERMINAL, AND PIPELINE SPILL ESTIMATES FOR THE ENGP............................... 15<br />
4. EVALUATION OF ENGP SPILL ESTIMATES.........................................................................................16<br />
4.1. SUMMARY OF QUALITATIVE ASSESSMENT OF SPILL ESTIMATES FOR THE ENGP........................................ 43<br />
5. EXTENDED SENSITIVITY ANALYSIS FOR ENGP SPILL ESTIMATES............................................45<br />
5.1. SENSITIVITY ANALYSIS FOR SPILL RETURN PERIODS FOR TANKER OPERATIONS........................................ 45<br />
5.2. SENSITIVITY ANALYSIS FOR SPILL RETURN PERIODS FOR OPERATIONS AT KITIMAT TERMINAL............. 49<br />
5.3. SENSITIVITY ANALYSIS FOR SPILL RETURN PERIODS FOR PIPELINE OPERATIONS...................................... 50<br />
5.4. SUMMARY OF EXTENDED SENSITIVITY ANALYSIS FOR ENGP TANKER AND TERMINAL OPERATIONS.... 53<br />
6. APPLICATION OF OIL SPILL RISK ANALYSIS MODEL TO THE ENGP .........................................54<br />
6.1. OVERVIEW OF OIL SPILL RISK ANALYSIS MODEL ............................................................................................... 54<br />
6.2. SPILL PROBABILITY ESTIMATES FOR ENGP TANKER OPERATIONS ............................................................... 56<br />
6.3. SPILL PROBABILITY ESTIMATES FOR ENGP PIPELINE ...................................................................................... 61<br />
6.4. SUMMARY OF ENGP SPILL PROBABILITIES ESTIMATED WITH OSRA MODEL............................................. 63<br />
6.5. EVALUATION OF OSRA MODEL WITH BEST PRACTICE CRITERIA FOR RISK ASSESSMENT......................... 63<br />
6.6. SUMMARY OF FINDINGS FOR QUALITATIVE ASSESSMENT OF OSRA MODEL ................................................ 68<br />
7. COMPARISON OF SPILL ESTIMATES FOR THE ENGP......................................................................69<br />
8. CONCLUSION ...............................................................................................................................................73<br />
REFERENCES........................................................................................................................................................77<br />
APPENDIX A -‐ DETAILED SUMMARY OF ENGP SPILL RISK ANALYSIS ..............................................84<br />
ix
List <strong>of</strong> Equations, Figures and Tables<br />
EQUATION 1: OSRA MODEL EQUATION (POISSON ASSUMPTION)..................................................................................................................................................................56<br />
FIGURE 1: MAP OF ENGP TANKER OPERATIONS...................................................................................................................................................................................................4<br />
FIGURE 2: HISTORICAL SPILL PERFORMANCE OF THE ENBRIDGE LIQUIDS PIPELINE SYSTEM (1998 -‐ 2010) .....................................................................................23<br />
FIGURE 3: SUMMARY OF SENSITIVITY ANALYSIS FOR ENGP TANKER, TERMINAL, AND PIPELINE SPILLS..............................................................................................54<br />
FIGURE 4: NUMBER OF ENGP TANKER SPILLS IN 50 YEARS (OIL AND CONDENSATE)..............................................................................................................................74<br />
FIGURE 5: NUMBER OF ENGP TERMINAL SPILLS IN 50 YEARS (OIL AND CONDENSATE)..........................................................................................................................75<br />
FIGURE 6: NUMBER OF ENGP PIPELINE SPILLS IN 50 YEARS (OIL AND CONDENSATE) ............................................................................................................................75<br />
FIGURE 7: PROBABILITIES FOR ENGP TANKER SPILLS OVER 50 YEARS (OIL OR CONDENSATE)..............................................................................................................76<br />
TABLE 1: CHARACTERISTICS OF OIL AND CONDENSATE TANKERS ACCESSING KITIMAT TERMINAL...........................................................................................................2<br />
TABLE 2: LRFP BASE INCIDENT FREQUENCIES AND LOCAL SCALING FACTORS FOR INCIDENTS IN BC STUDY AREA .............................................................................7<br />
TABLE 3: CONDITIONAL SPILL PROBABILITIES FOR TANKER INCIDENTS (METHOD 1 AND METHOD 2) ...................................................................................................7<br />
TABLE 4: SUMMARY OF SENSITIVITY ANALYSIS ON SPILL RETURN PERIODS (YEARS)...................................................................................................................................8<br />
TABLE 5: ESTIMATED REDUCTION IN THE FREQUENCY OF INCIDENTS FROM TUG USE .................................................................................................................................9<br />
TABLE 6: COMPARISON OF UNMITIGATED AND MITIGATED OIL/CONDENSATE SPILL RETURN PERIODS..................................................................................................9<br />
TABLE 7: COMPARISON OF UNMITIGATED AND MITIGATED RETURN PERIODS FOR VARIOUS OIL SPILL SIZES ........................................................................................9<br />
TABLE 8: INCIDENTS TYPES EXAMINED FOR MARINE TERMINAL SPILLS ......................................................................................................................................................10<br />
TABLE 9: SPILL PROBABILITY AND SPILL SIZE DISTRIBUTION FOR CARGO TRANSFER OPERATIONS.......................................................................................................10<br />
TABLE 10: COMPARISON OF OVERALL UNMITIGATED AND MITIGATED OIL/CONDENSATE SPILL RETURN PERIODS FOR CARGO TRANSFER OPERATIONS........11<br />
TABLE 11: RUPTURE FAILURE FREQUENCIES FOR MARINE TERMINAL COMPONENTS...............................................................................................................................11<br />
TABLE 12: RETURN PERIODS FOR SPILLS FROM THE NORTHERN GATEWAY PIPELINE ..............................................................................................................................13<br />
TABLE 13: RETURN PERIODS FOR LEAKS AND FULL-‐BORE RUPTURES ..........................................................................................................................................................14<br />
TABLE 14: FREQUENCIES FOR PIPING AND PUMP SPILLS AT SMOKY RIVER STATION.................................................................................................................................14<br />
TABLE 15: NEB PIPELINE FAILURE FREQUENCIES ADJUSTED DOWNWARD TO REPRESENT THE ENGP ...............................................................................................15<br />
TABLE 16: SUMMARY OF SPILL RETURN PERIODS FOR THE ENGP.................................................................................................................................................................16<br />
TABLE 17: EVALUATIVE CRITERIA FOR ASSESSING THE QUALITY OF METHODOLOGICAL APPROACHES TO ESTIMATING RISK..........................................................17<br />
TABLE 18: RECENT SPILL RECORD FOR THE KEYSTONE PIPELINE (2010 -‐ 2011)....................................................................................................................................24<br />
TABLE 19: SPILL PROBABILITIES OVER THE LIFE OF THE ENGP BASED ON REGULATORY APPLICATION..............................................................................................27<br />
TABLE 20: DIFFERENCES IN NAUTICAL MILES USED TO ESTIMATE TANKER SPILLS AND ACTUAL NAUTICAL MILES TO KEY EXPORT MARKETS..........................32<br />
TABLE 21: ESCORT TUG USAGE AT INTERNATIONAL TANKER PORTS............................................................................................................................................................34<br />
TABLE 22: RESULTS FOR THE QUALITATIVE ASSESSMENT OF SPILL ESTIMATES FOR THE ENGP............................................................................................................44<br />
TABLE 23: SENSITIVITY ANALYSIS COMBINING SENSITIVITY PARAMETERS IDENTIFIED BY DNV............................................................................................................46<br />
TABLE 24: SENSITIVITY ANALYSIS BASED ON UNSCALED INCIDENT FREQUENCIES.....................................................................................................................................46<br />
TABLE 25: FIVE-‐PERCENTAGE POINT INCREASE IN CONDITIONAL PROBABILITIES FOR SENSITIVITY ANALYSIS ..................................................................................47<br />
TABLE 26: SENSITIVITY ANALYSIS FOR INCREASED CONDITIONAL PROBABILITIES BY FIVE PERCENTAGE POINTS..............................................................................47<br />
TABLE 27: POTENTIAL EXPANSION SCENARIO OF OIL AND CONDENSATE PIPELINES.................................................................................................................................47<br />
TABLE 28: SENSITIVITY ANALYSIS FOR TANKERS TRANSPORTING 1,125 KBPD..........................................................................................................................................48<br />
TABLE 29: SENSITIVITY ANALYSIS FOR SMALLER TANKERS TRANSPORTING THROUGHPUT OF 1,125 KBPD........................................................................................48<br />
TABLE 30: SENSITIVITY ANALYSIS AGGREGATING PARAMETERS FROM THE EXTENDED SENSITIVITY ANALYSIS..................................................................................49<br />
TABLE 31: SENSITIVITY ANALYSIS FOR INCREASED MARINE TERMINAL THROUGHPUT OF 1,125 KBPD................................................................................................50<br />
TABLE 32: SENSITIVITY ANALYSIS FOR SMALLER TANKERS TRANSPORTING THROUGHPUT OF 1,125 KBPD AT THE MARINE TERMINAL......................................50<br />
TABLE 33: HISTORICAL SPILL DATA FOR THE ENBRIDGE PIPELINE SYSTEM (2002 -‐ 2010) ..................................................................................................................51<br />
TABLE 34: SENSITIVITY ANALYSIS FOR ENGP PIPELINES USING SPILL DATA FOR THE ENBRIDGE LIQUIDS PIPELINE SYSTEM ........................................................52<br />
TABLE 35: HISTORICAL NEB PIPEBODY AND OPERATIONAL LEAK DATA FROM 2000 TO 2009 ............................................................................................................52<br />
TABLE 36: SENSITIVITY ANALYSIS FOR ENGP PIPELINES USING NEB DATA FOR LEAKS >1.5M 3...........................................................................................................53<br />
TABLE 37: INTERNATIONAL AND ALASKA OIL TANKER SPILL RATES ............................................................................................................................................................57<br />
TABLE 38: ENGP TANKER SPILL PROBABILITIES BASED ON OSRA MODEL (30 YEARS) ..........................................................................................................................58<br />
TABLE 39: ENGP TANKER SPILL PROBABILITIES BASED ON OSRA MODEL (50 YEARS) ..........................................................................................................................59<br />
TABLE 40: SENSITIVITY ANALYSIS FOR ENGP TANKER SPILL PROBABILITIES AT HIGHER CAPACITIES (30 YEARS)..........................................................................59<br />
TABLE 41: SENSITIVITY ANALYSIS FOR ENGP TANKER SPILL PROBABILITIES AT HIGHER CAPACITIES (50 YEARS)...........................................................................60<br />
TABLE 42: SPILL RATES FOR PIPELINE SPILLS IN ALASKA BASED ON ANDERSON AND LABELLE (2000)..............................................................................................61<br />
TABLE 43: PIPELINE SPILL PROBABILITIES BASED ON OSRA MODEL (30 AND 50 YEARS)......................................................................................................................62<br />
TABLE 44: SENSITIVITY ANALYSIS FOR PIPELINE SPILL PROBABILITIES AT HIGHER CAPACITIES (30 AND 50 YEARS) ......................................................................62<br />
TABLE 45: SUMMARY OF TANKER AND PIPELINE OIL/CONDENSATE SPILL PROBABILITIES FOR THE ENGP........................................................................................63<br />
TABLE 46: RESULTS FOR THE EVALUATION OF THE OSRA MODEL WITH BEST PRACTICES FOR RISK ASSESSMENT ...........................................................................68<br />
TABLE 47: COMPARISON OF METHODOLOGIES ESTIMATING SPILL LIKELIHOOD IN ENGP RISK ANALYSES AND THE OSRA MODEL ..............................................70<br />
TABLE 48: COMPARISON OF RETURN PERIODS AND SPILL PROBABILITIES FOR THE ENGP......................................................................................................................71<br />
TABLE 49: SUMMARY AND COMPARISON OF RESULTS FOR THE QUALITATIVE ASSESSMENT ....................................................................................................................72<br />
TABLE 50: PROBABILITIES FOR ENGP TANKER, TERMINAL, AND PIPELINE SPILLS (50 YEARS).............................................................................................................74<br />
x
List <strong>of</strong> Acronyms<br />
AB Alberta<br />
Bbbl Billion Barrels<br />
bbl Barrels<br />
BC British Columbia<br />
BOEM Bureau <strong>of</strong> Ocean Energy Management<br />
BSEE Bureau <strong>of</strong> Safety and Environmental Enforcement<br />
CEAA Canadian Environmental <strong>Assessment</strong> Act<br />
Dilbit Diluted Bitumen<br />
DNV Det Norske Veritas<br />
ENGP <strong>Enbridge</strong> Nor<strong>the</strong>rn <strong>Gateway</strong> <strong>Project</strong><br />
kbpd Thousand Barrels per Day<br />
km Kilometres<br />
LRFP Lloyds Register Fairplay<br />
NEB National Energy Board<br />
nm Nautical Miles<br />
OSRA Oil <strong>Spill</strong> <strong>Risk</strong> Analysis<br />
PHMSA Pipeline and Hazardous Materials Safety Administration<br />
QRA Quantitative <strong>Risk</strong> Analysis<br />
US United States<br />
VLCC Very Large Crude Carrier<br />
Acknowledgements<br />
Funding for this project was provided by Coastal First Nations. We would like to thank <strong>the</strong><br />
external reviewers who evaluated earlier drafts <strong>of</strong> this report and provided helpful<br />
comments and suggestions.<br />
xi
1. Introduction<br />
This report provides a review <strong>of</strong> spill estimates for tanker, terminal, and pipeline<br />
operations associated with <strong>the</strong> <strong>Enbridge</strong> Nor<strong>the</strong>rn <strong>Gateway</strong> <strong>Project</strong> (ENGP). The objective<br />
<strong>of</strong> <strong>the</strong> report is to assess whe<strong>the</strong>r <strong>the</strong> ENGP is likely to cause significant adverse<br />
environmental effects as defined by <strong>the</strong> Canadian Environmental <strong>Assessment</strong> Act (CEAA).<br />
According to <strong>the</strong> CEAA <strong>the</strong> decision maker must decide if <strong>the</strong> project:<br />
(a) is likely to cause significant adverse environmental effects referred to in<br />
subsection 5(1); and<br />
(b) is likely to cause significant adverse environmental effects referred to in<br />
subsection 5(2) [emphasis added] (CEAA Sec. 52).<br />
Thus a key criterion in <strong>the</strong> decision <strong>of</strong> whe<strong>the</strong>r or not to approve a project is <strong>the</strong> likelihood<br />
that <strong>the</strong> project will cause significant adverse environmental effects. In <strong>the</strong> case <strong>of</strong> <strong>the</strong><br />
ENGP, a fundamental component <strong>of</strong> determining <strong>the</strong> likelihood that a project will cause<br />
significant adverse environmental effects is an assessment <strong>of</strong> <strong>the</strong> probability that a spill will<br />
occur.<br />
This report assesses <strong>the</strong> methodologies used to estimate spill probabilities in <strong>the</strong> ENGP<br />
regulatory application. The study uses <strong>the</strong> following approach to achieve our research<br />
objective:<br />
I. Summarize spill estimates submitted by <strong>Enbridge</strong> for <strong>the</strong> ENGP<br />
II. Evaluate <strong>the</strong> marine and terrestrial spill estimates submitted by <strong>Enbridge</strong> for <strong>the</strong><br />
ENGP against international best practices criteria<br />
III. Undertake sensitivity analysis to test <strong>the</strong> impact <strong>of</strong> deficiencies on <strong>the</strong> spill rate<br />
estimates<br />
IV. Apply <strong>the</strong> United States (US) Oil <strong>Spill</strong> <strong>Risk</strong> Analysis (OSRA) model to estimate<br />
marine and terrestrial spill probabilities for <strong>the</strong> ENGP<br />
V. Submit a draft report summarizing <strong>the</strong> findings for review by international risk<br />
assessment experts and revise report based on <strong>the</strong> review.<br />
Following <strong>the</strong> introduction, <strong>the</strong> second section <strong>of</strong> our report summarizes <strong>the</strong> Nor<strong>the</strong>rn<br />
<strong>Gateway</strong> <strong>Project</strong>. The third section summarizes <strong>Enbridge</strong>’s estimate <strong>of</strong> <strong>the</strong> likelihood <strong>of</strong><br />
tanker, terminal, and pipeline spills. In <strong>the</strong> fourth section, we evaluate <strong>Enbridge</strong>’s spill<br />
estimate methodology and complete a sensitivity analysis to illustrate <strong>the</strong> range <strong>of</strong> spill<br />
rates under different scenarios. In <strong>the</strong> sixth section, we estimate alternative spill<br />
probabilities for tanker and pipeline operations using <strong>the</strong> US OSRA model. The seventh<br />
section compares <strong>the</strong> methodological approach and results <strong>of</strong> <strong>the</strong> OSRA model to those<br />
submitted as part <strong>of</strong> <strong>the</strong> ENGP regulatory application and section eight provides<br />
conclusions based on our findings.<br />
1
It is important to note that <strong>the</strong> CEAA evaluation criterion requires assessment <strong>of</strong> two<br />
components to define risk: <strong>the</strong> magnitude <strong>of</strong> an adverse impact and <strong>the</strong> likelihood <strong>of</strong> an<br />
adverse impact occurring. This report focuses on evaluating only <strong>the</strong> one component <strong>of</strong><br />
risk: <strong>the</strong> likelihood <strong>of</strong> an adverse impact (oil spills) occurring. Ano<strong>the</strong>r report completed<br />
by Gunton and Broadbent (2012b) addresses <strong>the</strong> magnitude <strong>of</strong> <strong>the</strong> impact <strong>of</strong> an oil spill and<br />
concludes that oil spills as small as 238 m 3 could have significant adverse environmental<br />
impacts. The Gunton and Broadbent (2012b) report also concludes that <strong>Enbridge</strong>’s<br />
analysis <strong>of</strong> <strong>the</strong> magnitude <strong>of</strong> impacts <strong>of</strong> oil spills is deficient.<br />
2. The <strong>Enbridge</strong> Nor<strong>the</strong>rn <strong>Gateway</strong> <strong>Project</strong><br />
The following section provides a brief overview <strong>of</strong> tanker traffic, marine terminal, and<br />
pipeline operations associated with <strong>the</strong> ENGP.<br />
2.1. Tanker Traffic Accessing Kitimat Terminal<br />
Tankers accessing Kitimat would include oil tankers exporting crude oil to international<br />
markets and condensate tankers importing condensate from abroad. Table 1 provides a<br />
breakdown <strong>of</strong> characteristics for very large crude carriers (VLCC), Suezmax, and<br />
Aframax tankers that would transport oil and condensate to and from <strong>the</strong> marine<br />
terminal. The ENGP application forecasts an additional 190 to 250 tankers a year, or an<br />
average <strong>of</strong> 220 vessels, to existing commercial marine traffic accessing Kitimat<br />
(<strong>Enbridge</strong> 2010b Vol. 8B p. 2-‐9). Tanker traffic <strong>of</strong> 220 vessels equates to 440 tanker<br />
sailings or approximately 8 tanker transits every week. Of <strong>the</strong> 220 tankers per year<br />
forecast to call at <strong>the</strong> proposed Kitimat Terminal, approximately 149 tankers would<br />
export crude oil and 71 tankers would import condensate (Brandsæter and H<strong>of</strong>fman<br />
2010). Tankers importing condensate would be laden inbound, while tankers exporting<br />
crude oil would be laden for outbound transits. The proposed project has capacity to<br />
increase shipments from 525 thousand barrels per day (kbpd) <strong>of</strong> oil (83,400 m 3 per<br />
day) to 850 kbpd and increase <strong>the</strong> condensate pipeline from 193 kbpd (30,700 m 3 per<br />
day) to 275 kbpd with additional pumping capacity (<strong>Enbridge</strong> 2010b Information<br />
Request No. 3). The increased shipments would increase tanker traffic from 220 to 331<br />
per year 1 . <strong>Enbridge</strong> does not include an assessment <strong>of</strong> <strong>the</strong> impact <strong>of</strong> this higher tanker<br />
traffic on spill risk in its analysis.<br />
Table 1: Characteristics <strong>of</strong> Oil and Condensate Tankers Accessing Kitimat Terminal<br />
Characteristic<br />
VLCC<br />
Tanker Class<br />
Suezmax Aframax<br />
Maximum Deadweight Tonnage 320,000 160,000 81,000<br />
Overall Length (m) 343.7 274.0 220.8<br />
Average Cargo Capacity (m3) 330,000 160,000 110,000<br />
Average Number <strong>of</strong> Vessels per Year<br />
Source: <strong>Enbridge</strong> (2010b).<br />
50 120 50<br />
1 Estimated based on <strong>the</strong> increase in tanker traffic according to tanker data and information provided by<br />
Brandsæter and H<strong>of</strong>fman (2010) in <strong>the</strong> marine shipping QRA and Dudding (2013)<br />
2
<strong>Enbridge</strong> expects that tankers calling at Kitimat Terminal would be chartered, or owned<br />
by independent tanker operators, and not owned or operated by <strong>Enbridge</strong> (<strong>Enbridge</strong><br />
2010b Vol. 8A p. 4-‐3). Owners <strong>of</strong> chartered tankers bear <strong>the</strong> responsibility for tanker<br />
safety. According to <strong>Enbridge</strong> (2010b Vol. 8B p. 2-‐5), operational protocols for tankers<br />
include local pilots, escort and te<strong>the</strong>red tugs, tankers equipped with navigation systems,<br />
and <strong>the</strong> use <strong>of</strong> radar systems. <strong>Enbridge</strong> states that it would require all chartered<br />
tankers for <strong>the</strong> ENGP to be double-‐hulled (<strong>Enbridge</strong> 2010b Vol. 8A p. 4-‐84).<br />
Tanker traffic accessing <strong>the</strong> marine terminal at Kitimat would use three potential routes<br />
within an area referred to as <strong>the</strong> British Columbia (BC) study area. The BC study area<br />
includes an open water area defined as marine waters from <strong>the</strong> Alaskan border to <strong>the</strong><br />
nor<strong>the</strong>rn end <strong>of</strong> Vancouver Island, and from <strong>the</strong> 12 nautical mile (nm) limit <strong>of</strong> <strong>the</strong><br />
Territorial Sea <strong>of</strong> Canada landward to <strong>the</strong> nor<strong>the</strong>rn fjords, as well as a confined channel<br />
assessment area defined as <strong>the</strong> Kitimat Arm, Douglas Channel and channels leading<br />
from Douglas Channel to open waters <strong>of</strong> Queen Charlotte Sound and Hecate Strait. The<br />
three tanker routes include a Nor<strong>the</strong>rn Approach and two Sou<strong>the</strong>rn Approaches (Figure<br />
1). The Nor<strong>the</strong>rn Approach is a 251 nm route that approaches north <strong>of</strong> Haida Gwaii,<br />
continues through Hecate Strait and Wright Sound and enters Douglas Channel on its<br />
way to Kitimat Terminal. The 190 nm Sou<strong>the</strong>rn Approach passes directly through<br />
Caamano Sound passage through Queen Charlotte Sound, through Hecate Strait and<br />
Wright Sound and into Douglas Channel. Finally, <strong>the</strong> Sou<strong>the</strong>rn Approach via Principe<br />
Channel is a 259 nm route that enters Principe Channel north <strong>of</strong> Banks Island, through<br />
Nepean Sound and Otter Channel, and follows a similar route as <strong>the</strong> o<strong>the</strong>r Sou<strong>the</strong>rn<br />
route into Kitimat Terminal. The three tanker routes will traverse <strong>the</strong> Pacific North<br />
Coast Integrated Management Area and traditional territories <strong>of</strong> Coastal First Nations.<br />
In March 2013, Transport Canada announced amendments to <strong>the</strong> Canada Shipping Act<br />
in an attempt to streng<strong>the</strong>n Canada’s tanker safety system. The eight new measures to<br />
<strong>the</strong> tanker safety program include:<br />
• Conduct annual tanker inspections to ensure that foreign vessels comply with<br />
rules and regulations<br />
• Expand <strong>the</strong> aerial surveillance and monitoring <strong>of</strong> ships<br />
• Establish a Canadian Coast Guard Incident Command System to respond to<br />
incidents<br />
• Review current pilotage and tug escort requirements<br />
• Designate more public ports, particularly Kitimat<br />
• Conduct scientific research on petroleum products<br />
• Ensure <strong>the</strong> installation and maintenance <strong>of</strong> aids to navigation such as buoys and<br />
lights<br />
• Develop options to enhance current navigation system (TC 2013).<br />
Only one <strong>of</strong> <strong>the</strong> eight measures, namely annual tanker inspections, represents an<br />
actionable preventative measure to reduce <strong>the</strong> likelihood <strong>of</strong> a spill and inspections are<br />
presently carried out on a regular basis. The existing marine safety framework in<br />
Canada consists <strong>of</strong> Transport Canada regulations and standards under <strong>the</strong> Canada<br />
3
Shipping Act as well as international regulations from <strong>the</strong> International Maritime<br />
Organization. Transport Canada’s tanker policy requires all foreign tankers to be<br />
inspected on <strong>the</strong>ir first visit to Canada and at least once per year <strong>the</strong>reafter (TC 2010).<br />
The Canadian tanker inspection policy was implemented following <strong>the</strong> 1990 Brander-‐<br />
Smith report that was commissioned after <strong>the</strong> Exxon Valdez oil spill. Canada is also a<br />
member <strong>of</strong> international Port State Control agreements enabled by <strong>the</strong> International<br />
Maritime Organization to ensure that foreign vessels comply with international<br />
maritime conventions. Canada is among <strong>the</strong> 27 signatories <strong>of</strong> <strong>the</strong> Paris Memorandum<br />
<strong>of</strong> Understanding since 1994 and is among <strong>the</strong> 18 signatories <strong>of</strong> <strong>the</strong> Tokyo<br />
Memorandum <strong>of</strong> Understanding since 1993, both <strong>of</strong> which entitle member states to<br />
inspect foreign ships entering <strong>the</strong>ir waters. Thus tankers entering Canada’s territorial<br />
waters not only undergo regular inspection in Canada but are also inspected by many<br />
o<strong>the</strong>r nations that are members <strong>of</strong> <strong>the</strong> international tanker inspection regime.<br />
Figure 1: Map <strong>of</strong> ENGP Tanker Operations<br />
Source: Living Oceans (2011)<br />
2.2. Marine Terminal Operations at Kitimat Terminal<br />
Kitimat Terminal is a proposed 220-‐hectare marine terminal complex on Kitimat Arm<br />
that would consist <strong>of</strong> a tank terminal and marine terminal. The marine terminal would<br />
have two principal functions; (1) receive crude oil from <strong>the</strong> oil pipeline, transfer it to<br />
tanks at <strong>the</strong> marine terminal and load oil onto tankers, and; (2) unload and transfer<br />
condensate from tankers to tanks and into <strong>the</strong> condensate pipeline (<strong>Enbridge</strong> 2010b<br />
Vol. 3).<br />
4
Major facilities at Kitimat Terminal would include oil and condensate transfer systems,<br />
terminal buildings, and tanker berths. The oil transfer system would include an oil<br />
receiving station that will direct oil into storage tanks, 11 oil tanks with a nominal<br />
capacity <strong>of</strong> 496,000 barrels (bbl), or 78,800 m 3 , and an oil loading system that consists<br />
<strong>of</strong> loading arms for loading oil into tankers (<strong>Enbridge</strong> 2010b Vol. 3). The condensate<br />
transfer system would receive condensate from tankers and pump it to three tanks<br />
with similar capacity characteristics as oil tanks, after which <strong>the</strong> initiating condensate<br />
pump station will direct condensate into <strong>the</strong> pipeline for transport to Bruderheim<br />
Station. Approximately 45 buildings are planned for Kitimat Terminal, including<br />
various maintenance and storage buildings, electrical buildings, and pumphouses<br />
(<strong>Enbridge</strong> 2010b Vol. 3). The terminal would also have two tanker berths to transfer<br />
oil and condensate into and out <strong>of</strong> VLCC, Suezmax, and Aframax tankers.<br />
2.3. Crude Oil and Condensate Pipeline<br />
Separate crude oil and condensate pipelines would transport hydrocarbons between<br />
Kitimat, BC and Bruderheim, Alberta (AB). The crude oil pipeline would deliver diluted<br />
bitumen (dilbit) and syn<strong>the</strong>tic oil in <strong>the</strong> export pipeline from AB to Kitimat Terminal<br />
where it will be loaded onto tankers and shipped to market. The condensate pipeline<br />
would import condensate from tankers arriving at Kitimat Terminal and deliver it to<br />
AB where condensate will be used for blending with crude oil (<strong>Enbridge</strong> Vol. 2 p. 1-‐12).<br />
Construction and operation <strong>of</strong> <strong>the</strong> oil and condensate pipelines would consist <strong>of</strong> 1,172<br />
kilometres (km) <strong>of</strong> pipe, seven pump stations for <strong>the</strong> oil pipeline, nine pump stations<br />
for <strong>the</strong> condensate pipeline, and Bruderheim Station that would house an initiating oil<br />
pump station and condensate receiving facilities (<strong>Enbridge</strong> 2010b Vol. 3). The crude<br />
oil pipeline is designed for an initial average annual throughput <strong>of</strong> 525 kbpd <strong>of</strong> oil<br />
(83,400 m 3 per day) with potential to expand to 850 kbpd with additional pumping<br />
capacity and <strong>the</strong> condensate pipeline is designed for an initial average annual<br />
throughput <strong>of</strong> 193 kbpd (30,700 m 3 per day) with potential to expand to 275 kbpd<br />
(<strong>Enbridge</strong> 2010b Information Request No. 3). The pipelines will traverse several<br />
different physiographic regions including plains, plateaus, and mountains and will<br />
cross 773 watercourses, 669 <strong>of</strong> which are fish-‐bearing (<strong>Enbridge</strong> 2010b Vol. 3). The<br />
traditional territories <strong>of</strong> approximately 50 First Nations are along <strong>the</strong> pipeline route<br />
(Hoekstra 2012).<br />
3. Summary <strong>of</strong> Methodology and <strong>Spill</strong> Estimates for <strong>the</strong> ENGP<br />
The following section provides a brief summary <strong>of</strong> <strong>the</strong> methodologies used by <strong>Enbridge</strong><br />
and its consultants to estimate spill likelihood for ENGP tanker, terminal, and pipeline spills<br />
(Appendix A contains a more detailed summary). Methodologies and spill estimates in <strong>the</strong><br />
ENGP regulatory application provide context for <strong>the</strong> evaluation in section four.<br />
5
Separate quantitative analyses estimating return periods 2 for tanker, terminal, and pipeline<br />
spills were prepared for <strong>the</strong> ENGP regulatory application. <strong>Enbridge</strong> contracted Det Norske<br />
Veritas (DNV) to prepare <strong>the</strong> Technical Data Report entitled Marine Shipping Quantitative<br />
<strong>Risk</strong> Analysis (marine shipping QRA) that examines tanker and terminal spills in <strong>the</strong> BC<br />
study area and spills at <strong>the</strong> marine terminal in Kitimat (Brandsæter and H<strong>of</strong>fman 2010).<br />
Fur<strong>the</strong>rmore, <strong>Enbridge</strong> prepared <strong>the</strong> risk analysis for pipeline spills between Kitimat, BC<br />
and Bruderheim, AB (<strong>Enbridge</strong> 2010b Vol. 7B) included in Volume 7B: <strong>Risk</strong> <strong>Assessment</strong> and<br />
Management <strong>of</strong> <strong>Spill</strong>s -‐ Pipelines. An information request from <strong>the</strong> Joint Review Panel<br />
resulted in additional reports submitted in May 2012 evaluating risks associated with<br />
Kitimat Terminal (Bercha Group 2012a), public safety in populated areas along <strong>the</strong> pipeline<br />
route (Bercha Group 2012b), pipeline pump stations (Bercha Group 2012c), and pipeline<br />
leaks and ruptures (WorleyParsons 2012). The summary <strong>of</strong> spill estimates for <strong>the</strong> ENGP in<br />
this section largely relies on <strong>the</strong> following documents submitted as part <strong>of</strong> <strong>the</strong> ENGP<br />
regulatory application:<br />
• Volume 7B: <strong>Risk</strong> <strong>Assessment</strong> and Management <strong>of</strong> <strong>Spill</strong>s -‐ Pipelines<br />
• Volume 7C: <strong>Risk</strong> <strong>Assessment</strong> and Management <strong>of</strong> <strong>Spill</strong>s -‐ Kitimat Terminal<br />
• Volume 8C: <strong>Risk</strong> <strong>Assessment</strong> and Management <strong>of</strong> <strong>Spill</strong>s -‐ Marine Transportation<br />
• TERMPOL Study No. 3.15: General <strong>Risk</strong> Analysis and Intended Methods <strong>of</strong> Reducing<br />
<strong>Risk</strong><br />
• Marine Shipping Quantitative <strong>Risk</strong> Analysis by Det Norske Veritas<br />
• Nor<strong>the</strong>rn <strong>Gateway</strong> Pipeline Kitimat Terminal Quantitative <strong>Risk</strong> Analysis by Bercha<br />
Group<br />
• Nor<strong>the</strong>rn <strong>Gateway</strong> Pipeline Public Safety Quantitative <strong>Risk</strong> Analysis by Bercha Group<br />
• Nor<strong>the</strong>rn <strong>Gateway</strong> Pipeline Pump Station Quantitative <strong>Risk</strong> Analysis by Bercha Group<br />
• Semi-‐Quantitative <strong>Risk</strong> <strong>Assessment</strong> by WorleyParsons.<br />
3.1. <strong>Spill</strong>s from Tanker Traffic Accessing Kitimat Terminal<br />
DNV determines spill return periods for tanker traffic accessing Kitimat Terminal in <strong>the</strong><br />
Marine Shipping Quantitative <strong>Risk</strong> Analysis. DNV uses a per-‐voyage methodology to<br />
forecast spills in <strong>the</strong> marine shipping QRA based on nautical miles (nm) travelled by<br />
tankers within <strong>the</strong> study area. As part <strong>of</strong> <strong>the</strong> per-‐voyage methodology, DNV determines<br />
base incident frequencies from historical tanker incident data from Lloyds Register<br />
Fairplay (LRFP) for <strong>the</strong> period 1990-‐2006 (Brandsæter and H<strong>of</strong>fman 2010 p. 5-‐49).<br />
The LRFP data likely reflects tankers operating in jurisdictions where mitigation<br />
measures such as escort tugs and marine safety measures such as those announced by<br />
<strong>the</strong> government <strong>of</strong> Canada are already in use. However, a lack <strong>of</strong> transparency in <strong>the</strong><br />
marine QRA prevents verification <strong>of</strong> <strong>the</strong> LRFP data.<br />
DNV <strong>the</strong>n calculates incident data for <strong>the</strong> BC study area by multiplying <strong>the</strong> international<br />
frequency data from LRFP by scaling factors that compare risks in <strong>the</strong> study area to <strong>the</strong><br />
international areas on which <strong>the</strong> incident data are based. The comparison uses 1.0 as a<br />
baseline and thus a scaling factor equal to 1.0 suggests that <strong>the</strong> local conditions<br />
2 DNV defines a return period as <strong>the</strong> number <strong>of</strong> years between spill events (Brandsæter and H<strong>of</strong>fman 2010 p.<br />
7-‐94).<br />
6
affecting risk are equal to <strong>the</strong> world average (Brandsæter and H<strong>of</strong>fman 2010 p. 5-‐52).<br />
DNV uses a range <strong>of</strong> scaling factors including <strong>the</strong> number <strong>of</strong> course changes, use <strong>of</strong><br />
pilots with local knowledge, and <strong>the</strong> distance from ship to shore, among o<strong>the</strong>rs. Table 2<br />
presents base LRFP incident frequencies and <strong>the</strong> range <strong>of</strong> local scaling factors for each<br />
incident type.<br />
Table 2: LRFP Base Incident Frequencies and Local Scaling Factors for Incidents in BC Study Area<br />
Tanker Incident Type<br />
Base LRFP Incident<br />
Frequency (per nm)<br />
Range <strong>of</strong> Total Scaling<br />
Factors<br />
Powered Grounding 5.98E-‐07 0.001 -‐ 1.94<br />
Drift Grounding 9.96E-‐08 0.01 -‐ 1.56<br />
Collision 4.54E-‐07 0.01 -‐ 0.54<br />
Foundering 5.04E-‐10 0.01 -‐ 1.50<br />
Fire/Explosion<br />
Source: Brandsæter and H<strong>of</strong>fman (2010).<br />
3.26E-‐08 n/a<br />
DNV <strong>the</strong>n determines <strong>the</strong> probability <strong>of</strong> a spill resulting from a tanker incident by using<br />
two different methods to estimate conditional spill probabilities. The first method<br />
(Method 1) determines conditional spill probabilities based on LFRP data. According to<br />
Brandsæter and H<strong>of</strong>fman (2010), LRFP categorizes damages for <strong>the</strong> four incident types<br />
into minor damage, major damage, and total loss and LRFP provides a frequency<br />
distribution for each damage category. The second method (Method 2) estimates spill<br />
quantities for bottom and side damages based on information from <strong>the</strong> International<br />
Marine Organization International Convention for <strong>the</strong> Prevention <strong>of</strong> Pollution from<br />
Ships (MARPOL) and estimates spill size distribution with Naval Architecture Package<br />
s<strong>of</strong>tware. Table 3 compares conditional spill probabilities from Methods 1 and 2 and<br />
shows <strong>the</strong> mean oil outflow for grounding and collision incidents estimated with<br />
Method 2.<br />
Table 3: Conditional <strong>Spill</strong> Probabilities for Tanker Incidents (Method 1 and Method 2)<br />
Incident Type<br />
Method 1<br />
Conditional <strong>Spill</strong> Probability (%)<br />
Method 2<br />
Laden Ballast Laden Ballast Mean Oil Outflow* (m3) Grounding 32.7 6.4 17.5 -‐ 18.7 < 0.1 -‐ 0.2 736 -‐ 1,725<br />
Collision 19.1 2.6 21.0 -‐ 27.7 5.7 -‐ 14.2 638 -‐ 1,399<br />
Foundering 100 100 n/a n/a<br />
Fire/Explosion 27.0 7.6 n/a n/a<br />
Source: Brandsæter and H<strong>of</strong>fman (2010)<br />
* Mean oil outflow represents outflow from laden vessels (not vessels in ballast)<br />
In addition to determining spill probabilities for various tanker sizes and oil outflows,<br />
Method 2 also estimates probabilities for grounding and collision spills exceeding a<br />
certain volume. According to <strong>the</strong> Monte Carlo simulation, <strong>the</strong> probability <strong>of</strong> a spill<br />
greater than 10,000 m 3 for a laden VLCC grounding is 5.5% and 25% for a collision<br />
(Brandsæter and H<strong>of</strong>fman 2010 p. 6-‐81 -‐ 6-‐85). The probability <strong>of</strong> a grounding spill<br />
exceeding 25,000 m 3 and 40,000 m 3 is 1% and 0.2%, respectively, while <strong>the</strong> probability<br />
7
<strong>of</strong> a collision spill exceeding 20,000 m 3 and 50,000 m 3 is 10% and 0.3%, respectively<br />
(Brandsæter and H<strong>of</strong>fman 2010 p. 6-‐81 -‐ 6-‐85).<br />
DNV estimates unmitigated spill return periods for each type <strong>of</strong> tanker incident based<br />
on scaled incident frequencies, conditional probabilities, <strong>the</strong> length <strong>of</strong> each segment,<br />
and <strong>the</strong> number <strong>of</strong> times <strong>the</strong> route is travelled per year. DNV presents unmitigated risk<br />
as a return period, which is <strong>the</strong> number <strong>of</strong> years between spill events, and is an<br />
alternative to stating <strong>the</strong> annual probability <strong>of</strong> a spill. According to DNV, an<br />
unmitigated tanker incident will result in an oil/condensate spill once every 78 years<br />
(see Table 6). DNV also estimates unmitigated return periods for various oil spill sizes<br />
and, based on Method 2 <strong>of</strong> <strong>the</strong> consequence assessment, DNV estimates that a spill<br />
exceeding 5,000 m 3 will occur every 200 years while a spill exceeding 40,000 m 3 , will<br />
occur every 12,000 years (see Table 7).<br />
DNV conducts a sensitivity analysis in its marine shipping QRA examining impacts <strong>of</strong><br />
several parameters on spill probabilities. The sensitivity analysis tests <strong>the</strong> impact <strong>of</strong><br />
changes in parameters on all three potential routes separately under <strong>the</strong> assumption<br />
that all 220 tankers forecast to call at Kitimat Terminal use <strong>the</strong> route being tested<br />
exclusively. Therefore, <strong>the</strong> spill probabilities do not account for using a combination <strong>of</strong><br />
routes. Results from <strong>the</strong> sensitivity analysis suggest that return periods change<br />
modestly compared to baseline return periods (Table 4).<br />
Table 4: Summary <strong>of</strong> Sensitivity Analysis on <strong>Spill</strong> Return Periods (years)<br />
Sensitivity Parameter North Route<br />
South Route<br />
via<br />
Caamano<br />
Sound<br />
South Route<br />
via<br />
Browning<br />
Entrance<br />
Baseline 69 83 84<br />
Sensitivity 1: Increase in Scaling Factors for Grounding 59 71 71<br />
Sensitivity 2: Increase in Traffic Density for Collisions 67 81 82<br />
Sensitivity 3a: Decrease to 190 Tankers per year 80 96 97<br />
Sensitivity 3b: Increase to 250 Tankers per year 61 73 74<br />
Sensitivity 4: 200 nm Extension to Segments 5 and 8* 67 81 82<br />
* DNV does not provide overall return periods for <strong>the</strong> trip extension sensitivity analysis and thus return periods were calculated<br />
based on Brandsæter and H<strong>of</strong>fman (2010).<br />
The next step in <strong>the</strong> DNV analysis estimates <strong>the</strong> impact <strong>of</strong> various mitigation measures<br />
on spill return periods. DNV examines several risk reduction measures qualitatively<br />
including enhanced navigational aids, vessel traffic management system, environmental<br />
limits for safe operation, and <strong>the</strong> establishment <strong>of</strong> places <strong>of</strong> refuge along tanker routes.<br />
The marine shipping QRA only quantitatively evaluates a single mitigation measure: <strong>the</strong><br />
tug escort plan. DNV obtains <strong>the</strong> risk reducing effect <strong>of</strong> escort tugs from a confidential<br />
study it completed in 2002 and applies <strong>the</strong> downward adjustments directly to powered<br />
grounding, drift grounding, and collision incidents for <strong>the</strong> ENGP (Table 5).<br />
8
Table 5: Estimated Reduction in <strong>the</strong> Frequency <strong>of</strong> Incidents from Tug Use<br />
Incident type Condition Reduction Effect<br />
Powered<br />
Grounding<br />
Laden with close and te<strong>the</strong>red tug<br />
Laden with close escort<br />
Ballast with close escort<br />
80%<br />
Drift<br />
Grounding<br />
Laden with close and te<strong>the</strong>red tug<br />
Laden with close escort<br />
Ballast with close escort<br />
90%<br />
80%<br />
Collision Laden or ballast with close and/or te<strong>the</strong>red escort 5%<br />
Source: Brandsæter and H<strong>of</strong>fman (2010 p. 8-‐120).<br />
Table 6 compares mitigated return periods to unmitigated return periods for oil or<br />
condensate spills. For all tanker spills, mitigation measures increase <strong>the</strong> spill return<br />
period from 78 years to 250 years. Mitigation measures for powered and drift<br />
grounding increase return periods by three-‐ and four-‐fold, respectively.<br />
Table 6: Comparison <strong>of</strong> Unmitigated and Mitigated Oil/Condensate <strong>Spill</strong> Return Periods<br />
Incident Type<br />
Unmitigated<br />
Return Period<br />
(in years)<br />
Mitigated<br />
Return Period<br />
(in years)<br />
Powered Grounding* 107 480<br />
Drift Grounding* 535 2,758<br />
Collision* 1,084 1,138<br />
Foundering* 25,821 25,821<br />
Fire/ Explosion* 1,838 1,838<br />
Total 78 250<br />
Source: Brandsæter and H<strong>of</strong>fman (2010).<br />
* Calculated based on Brandsæter and H<strong>of</strong>fman (2010).<br />
Note: DNV does not identify mitigation measures for foundering and fire/explosion spills.<br />
DNV also estimates <strong>the</strong> impact <strong>of</strong> mitigation measures on return periods by size <strong>of</strong> <strong>the</strong><br />
spill. As shown in Table 7, <strong>the</strong> use <strong>of</strong> tugs increases return periods from 200 to 550<br />
years for an oil spill greater than 5,000 m 3 .<br />
Table 7: Comparison <strong>of</strong> Unmitigated and Mitigated Return Periods for Various Oil <strong>Spill</strong> Sizes<br />
<strong>Spill</strong> Volume (m 3)<br />
Unmitigated<br />
Return Period<br />
(in years)<br />
Mitigated<br />
Return Period<br />
(in years)<br />
> 5,000 200 550<br />
> 20,000 1,750 2,800<br />
> 40,000 12,000 15,000<br />
Source: Brandsæter and H<strong>of</strong>fman (2010 p. 7-‐110; 137).<br />
3.2. <strong>Spill</strong>s from Operations at Kitimat Terminal<br />
DNV determines spill return periods for particular types <strong>of</strong> incidents at Kitimat<br />
Terminal in <strong>the</strong> Marine Shipping Quantitative <strong>Risk</strong> Analysis. Fur<strong>the</strong>rmore, <strong>the</strong> Bercha<br />
Group estimates risks from spills to <strong>the</strong> public and workers at <strong>the</strong> terminal in <strong>the</strong><br />
Nor<strong>the</strong>rn <strong>Gateway</strong> Kitimat Terminal Quantitative <strong>Risk</strong> Analysis.<br />
9
In its risk analysis, DNV determines incident frequencies for berthing/deberthing and<br />
cargo transfer operations at <strong>the</strong> marine terminal based on LRFP data and DNV’s<br />
research <strong>of</strong> operating terminals in Norway. DNV examines four types <strong>of</strong> potential<br />
incidents at <strong>the</strong> marine terminal and determines that spills associated with cargo<br />
transfer operations pose <strong>the</strong> greatest spill risk (Table 8). Although Brandsæter and<br />
H<strong>of</strong>fman (2010) acknowledge that <strong>the</strong>re is some risk <strong>of</strong> ei<strong>the</strong>r a tanker striking <strong>the</strong> pier<br />
during berthing or a passing vessel impacting a tanker, <strong>the</strong>se incidents are not included<br />
in <strong>the</strong> unmitigated return periods for terminal spills.<br />
Table 8: Incidents Types Examined for Marine Terminal <strong>Spill</strong>s<br />
Terminal Incident Type <strong>Spill</strong> Likelihood Description<br />
Tanker Impacted by Tug n/a<br />
Harbour tugs will not achieve <strong>the</strong> speeds<br />
necessary to penetrate tanker hulls<br />
Tanker Strikes Pier<br />
During Berthing<br />
Low<br />
Energy produced from pier impact is not sufficient<br />
to penetrate tanker hull<br />
Tanker Impacted by<br />
Passing Vessel<br />
Low<br />
<strong>Risk</strong> is low due to low volume <strong>of</strong> vessel traffic<br />
passing Kitimat Terminal<br />
Cargo Transfer<br />
Operations<br />
Various<br />
<strong>Spill</strong> risk depends on <strong>the</strong> type <strong>of</strong> transfer<br />
operation failure<br />
Source: Brandsæter and H<strong>of</strong>fman (2010)<br />
Probabilities and distribution <strong>of</strong> cargo released per loading/discharging operation are<br />
summarized in Table 9. DNV develops a spill size distribution for each event type from a<br />
review <strong>of</strong> historical databases from Norway and <strong>the</strong> UK and categorizes spill sizes<br />
according to <strong>the</strong> International Tanker Owners Pollution Federation Limited 3<br />
(Brandsæter and H<strong>of</strong>fman 2010 p. 6-‐91).<br />
Table 9: <strong>Spill</strong> Probability and <strong>Spill</strong> Size Distribution for Cargo Transfer Operations<br />
Event Type<br />
Probability <strong>of</strong><br />
<strong>Spill</strong><br />
(per operation)<br />
Distribution <strong>of</strong> <strong>Spill</strong> Size<br />
Small<br />
(< 10 m3) Medium<br />
(10 – 1,000 m3) Release from Loading Arm 5.1E-‐05 90% 10%<br />
Equipment Failure 5.1E-‐06 0% 100%<br />
Failure in Vessels Piping System or Pumps 7.2E-‐06 90% 10%<br />
Human Failure 7.2E-‐06 90% 10%<br />
Mooring Failure 3.8E-‐06 0% 100%<br />
Overloading <strong>of</strong> Cargo Tank* 1.2E-‐04 0% 100%<br />
Source: Brandsæter and H<strong>of</strong>fman (2010 p. 5-‐75) and DNV (2000) as cited in Brandsæter and H<strong>of</strong>fman (2010 p. 6-‐92).<br />
Note: <strong>Spill</strong> Probabilities represent loading and discharge for every event type with <strong>the</strong> exception <strong>of</strong> overloading <strong>of</strong> cargo tank.<br />
* Overloading <strong>of</strong> cargo tank can only occur during loading operations.<br />
DNV presents unmitigated risk as return periods for spills, which it calculates based on<br />
forecast tanker traffic calls to Kitimat Terminal and spill size distributions for<br />
particular types <strong>of</strong> cargo transfer operations. DNV estimates that unmitigated small or<br />
3 According to Brandsæter and H<strong>of</strong>fman (2010 p. 6-‐91), <strong>the</strong> International Tanker Owners Pollution<br />
Federation Limited categorizes spills as follows: small spills (700 tonnes ~ 1,000m 3).<br />
10
medium size oil/condensate spills from cargo transfer operations will occur once every<br />
29 years (see Table 10).<br />
DNV applies mitigation measures to its unmitigated risk evaluation and recalculates<br />
return periods for spills at <strong>the</strong> marine terminal. DNV quantitatively evaluates a closed<br />
loading system with vapour recovery as <strong>the</strong> principal mitigation measure for spills at<br />
<strong>the</strong> marine terminal. DNV claims that <strong>the</strong> closed loading system and vapour recovery<br />
unit will eliminate any risk <strong>of</strong> an oil spill associated with overloading cargo tanks and<br />
thus <strong>the</strong> probability per year <strong>of</strong> this event occurring drops to zero (Brandsæter and<br />
H<strong>of</strong>fman 2010 p. 131). According to DNV, mitigation measures more than double <strong>the</strong><br />
return period for unmitigated oil/condensate spills from 29 to 62 years (Table 10).<br />
Table 10: Comparison <strong>of</strong> Overall Unmitigated and Mitigated Oil/Condensate <strong>Spill</strong> Return Periods<br />
for Cargo Transfer Operations<br />
Cargo Transfer Operation<br />
Unmitigated Return<br />
Period (in years)<br />
Mitigated Return<br />
Period (in years)<br />
Release from Loading Arm 89 89<br />
Equipment Failure 891 891<br />
Failure in Vessels Piping System or Pumps 631 631<br />
Human Failure 631 631<br />
Mooring Failure 1,196 1,196<br />
Overloading <strong>of</strong> Cargo Tank* 56 n/a<br />
Total 29 62<br />
Source: Brandsæter and H<strong>of</strong>fman (2010).<br />
The Bercha Group (2012a) prepared a risk analysis examining spills associated with<br />
operations at <strong>the</strong> marine terminal. The risk assessment examines worker and public<br />
safety at <strong>the</strong> marine terminal measured according to <strong>the</strong> risk to individuals exposed to<br />
oil or condensate releases (Bercha Group 2012a). The Bercha Group examines failure<br />
frequencies that include <strong>the</strong> following terminal components: piping, pumps, storage<br />
tanks, and loading/unloading arms (Bercha Group 2012a). Based on calculations from<br />
<strong>the</strong> Bercha Group report, <strong>the</strong> return period for a rupture from one <strong>of</strong> <strong>the</strong> terminal<br />
components is 282 years (Table 11).<br />
Table 11: Rupture Failure Frequencies for Marine Terminal Components<br />
Component<br />
Rupture Failure<br />
Frequency<br />
Estimated Return Period<br />
(in years)*<br />
Piping 1.00E-‐07 10,000,000<br />
Pumps 1.00E-‐04 10,000<br />
Oil Tanks 5.50E-‐05 18,182<br />
Condensate Tanks 1.50E-‐05 66,667<br />
Loading Arm -‐ Oil 2.29E-‐03 437<br />
Unloading Arm -‐ Condensate 1.09E-‐03 917<br />
Total*<br />
Source: Bercha Group (2012a p. 4.4).<br />
3.55E-‐03 282<br />
* We estimate return periods based on information and data from Bercha Group (2012a).<br />
11
The Bercha Group (2012a) concludes that risks to individuals from operations at <strong>the</strong><br />
marine terminal are within tolerable limits. Based on Individual Specific <strong>Risk</strong>s<br />
thresholds, <strong>the</strong> authors determine that risks to <strong>the</strong> public in <strong>the</strong> area surrounding <strong>the</strong><br />
terminal are insignificant at less than one in one million, while risks to workers are<br />
higher although tolerable at a range <strong>of</strong> between one in 10,000 and one in 100,000. The<br />
authors recommend mitigation measures to ensure safe operational and work<br />
procedures at <strong>the</strong> marine terminal.<br />
3.3. <strong>Spill</strong>s from Pipeline Operations<br />
The ENGP regulatory application contains several pipeline spill estimates. In its<br />
regulatory application submitted in 2010, <strong>Enbridge</strong> prepared a section in Volume 7B<br />
estimating return periods for spills that occur along <strong>the</strong> pipeline route. In 2012,<br />
WorleyParsons and <strong>the</strong> Bercha Group submitted additional risk analyses estimating<br />
pipeline spill likelihood for <strong>the</strong> project.<br />
Volume 7B <strong>of</strong> <strong>the</strong> <strong>Enbridge</strong> application identifies return periods for a hydrocarbon 4<br />
release that occurs along <strong>the</strong> pipeline route. <strong>Enbridge</strong> calculates spill return periods<br />
with liquid pipeline failure frequency data from 1991 to 2009 from <strong>the</strong> National Energy<br />
Board (NEB). <strong>Enbridge</strong> notes that NEB data include pipelines up to 50 years old that<br />
use older technology and building material standards associated with an increased<br />
frequency <strong>of</strong> failures compared to modern pipelines (<strong>Enbridge</strong> 2010b Vol. 7B, p. 3-‐1).<br />
Accordingly, <strong>Enbridge</strong> factored improved design features and mitigation planning<br />
characteristic <strong>of</strong> modern pipelines into its failure frequency calculations and expects<br />
improvement factors to decrease <strong>the</strong> probability <strong>of</strong> a pipeline failure relative to NEB<br />
failure frequency data (<strong>Enbridge</strong> 2010b Vol. 7B, p. 3-‐1).<br />
<strong>Enbridge</strong> estimates return periods for various spill size categories <strong>of</strong> hydrocarbon<br />
releases for six regions along <strong>the</strong> pipeline route. <strong>Enbridge</strong> bases spill size categories on<br />
NEB classifications whereby a small spill is less than 30 m 3 , a medium spill ranges<br />
between 30 and 1,000 m 3 , and a large spill exceeds 1,000 m 3 (<strong>Enbridge</strong> 2010b Vol. 7B).<br />
<strong>Enbridge</strong> identifies <strong>the</strong> six physiographic regions along <strong>the</strong> pipeline route as <strong>the</strong> Eastern<br />
Alberta Plains, <strong>the</strong> Sou<strong>the</strong>rn Alberta Uplands, Alberta Plateau, Rocky Mountains,<br />
Interior Plateau, and <strong>the</strong> Coast Mountains. Table 12 presents spill return periods<br />
calculated by <strong>Enbridge</strong> for medium and large spills in <strong>the</strong> six regions. Although<br />
<strong>Enbridge</strong> presents spill return periods separately for each region, we combine return<br />
periods for medium and large spills for <strong>the</strong> entire length <strong>of</strong> <strong>the</strong> pipeline that results in a<br />
return period <strong>of</strong> 28 years.<br />
4 <strong>Enbridge</strong> (2010b Vol. 7B p. 3-‐1) refers to pipeline spills as hydrocarbon spills. We interpret hydrocarbon<br />
spills to include both oil and condensate and thus assume spill return periods represent oil or condensate<br />
spills.<br />
12
Table 12: Return Periods for <strong>Spill</strong>s from <strong>the</strong> Nor<strong>the</strong>rn <strong>Gateway</strong> Pipeline<br />
Physiographic Region<br />
Approximate Pipeline<br />
Length (km)<br />
<strong>Spill</strong> Return Period (in years)<br />
Medium Large<br />
Eastern Alberta Plains 166 287 669<br />
Sou<strong>the</strong>rn Alberta Plains 350 136 317<br />
Alberta Plateau 44 1,082 2,525<br />
Rocky Mountains 103 462 1,079<br />
Interior Plateau 404 118 275<br />
Coast Mountains 105 454 1,058<br />
Total* 1,172 41 95<br />
Combined Medium and Large <strong>Spill</strong>s**<br />
Source: Based on <strong>Enbridge</strong> (2010b Vol. 7B p. 3-‐2).<br />
28<br />
* We combine spill return periods for each segment to represent <strong>the</strong> spill return period for <strong>the</strong> entire pipeline route.<br />
** We combine return periods for medium and large spills into a single return period based on information provided in Volume 7B<br />
<strong>of</strong> <strong>the</strong> ENGP regulatory application.<br />
Note: Medium spills represent spills from 30 to 1,000 m3 and large spills represent spills > 1,000 m3. <strong>Enbridge</strong> contracted WorleyParsons to prepare a risk assessment entitled Semi-‐<br />
Quantitative <strong>Risk</strong> <strong>Assessment</strong> to determine spill frequencies for leaks and full-‐bore<br />
pipeline ruptures over <strong>the</strong> length <strong>of</strong> <strong>the</strong> ENGP pipeline 5 . The analysis uses several<br />
methodological approaches and datasets including a failure frequency model that uses<br />
data from recently constructed pipelines, particularly <strong>Enbridge</strong> Line 4, as well as<br />
pipeline spill data from <strong>the</strong> US Department <strong>of</strong> Transportation Pipeline and Hazardous<br />
Materials Safety Administration (PHMSA) from 2002 to 2009 (WorleyParsons 2012).<br />
The WorleyParsons report identifies eight pipeline hazards and determines that <strong>the</strong><br />
probability <strong>of</strong> a 594-‐bbl (94 m 3 ) oil pipeline leak is 0.249, which results in a return<br />
period <strong>of</strong> 4 years (Table 13). The WorleyParsons report estimates an annual probability<br />
<strong>of</strong> 0.0042 (return period <strong>of</strong> 239 years) for a full-‐bore pipeline rupture releasing 14,099<br />
bbl (2,238 m 3 ) <strong>of</strong> oil. In addition to estimating oil spills, WorleyParsons estimates<br />
return periods for a 593 bbl (94 m 3 ) condensate leak <strong>of</strong> 4 years and a 5,183 bbl (823<br />
m 3 ) condensate rupture <strong>of</strong> 273 years.<br />
5 The WorleyParsons (2012) report focuses on full-‐bore pipeline ruptures, which according to<br />
WorleyParsons, is a pipeline spill that releases hydrocarbons in an unconstrained manner (WorleyParsons<br />
2012 p. 4). The second attachment in <strong>the</strong> report contains a failure likelihood assessment by Dynamic <strong>Risk</strong><br />
<strong>Assessment</strong> Systems that estimates likelihoods for pipeline leaks. For simplicity, we refer to <strong>the</strong><br />
WorleyParsons report in its entirety including all <strong>the</strong> report’s attachments.<br />
13
Table 13: Return Periods for Leaks and Full-‐bore Ruptures<br />
Return Period (in years)<br />
Pipeline Hazard<br />
Oil Pipeline Condensate Pipeline<br />
Leak Rupture Leak Rupture<br />
Internal corrosion 0 0 0 0<br />
External corrosion 0 0 0 0<br />
Materials and manufacturing defects 652 652 652 652<br />
Construction defects 39 0 39 0<br />
Equipment failure 5 0 5 0<br />
Incorrect operations 47 0 47 0<br />
Damage from third parties 436 1,308 1,385 4,149<br />
Geotechnical and hydrological threats 0 530 0 530<br />
Total 4 239 4 273<br />
Source: WorleyParsons (2012); WorleyParsons (2012 as cited in WrightMansell 2012)<br />
The Bercha Group prepared two risk assessments examining separate risks from pump<br />
stations and pipeline ruptures associated with <strong>the</strong> ENGP pipeline. Both studies use a<br />
similar methodological approach that includes determining hazards, assessing <strong>the</strong><br />
frequency <strong>of</strong> occurrence <strong>of</strong> a spill, evaluating spill consequences, assessing risk, and<br />
identifying mitigation measures that reduce risk (Bercha Group 2012b; 1012c).<br />
The first Bercha Group (2012c) study assesses worker and public safety risks from an<br />
oil or condensate spill at Smoky River Station, <strong>the</strong> largest pump station along <strong>the</strong><br />
pipeline route in Alberta near Grande Prairie. Table 14 shows <strong>the</strong> failure frequencies<br />
per year for combined piping and pump spills at <strong>the</strong> Smoky River Station.<br />
Table 14: Frequencies for Piping and Pump <strong>Spill</strong>s at Smoky River Station<br />
Type <strong>of</strong> <strong>Spill</strong><br />
Failure Frequency<br />
(per year)<br />
Return Period<br />
(in years)*<br />
Release Volume<br />
(m3) Oil Leak 3.01E-‐03 332 50<br />
Oil Rupture 6.02E-‐04 1,661 1,000<br />
Condensate Leak 1.22E-‐03 820 50<br />
Condensate Rupture<br />
Source: Bercha Group (2012c).<br />
2.45E-‐04 4,082 300<br />
* Calculated from Bercha Group (2012c).<br />
The second Bercha Group (2012b) study identifies areas along <strong>the</strong> pipeline route that<br />
are known to have high public concentrations and determines <strong>the</strong> risk to individuals <strong>of</strong><br />
a pipeline spill at those locations. The authors identify three heavily populated areas<br />
that could be affected by a pipeline spill: A casino near Whitecourt, AB; Burns Lake, BC;<br />
and Kitimat, BC.<br />
To determine public risk from a pipeline spill, <strong>the</strong> Bercha Group (2012b) estimates <strong>the</strong><br />
failure frequency <strong>of</strong> <strong>the</strong> ENGP pipeline based on historical pipeline rupture data from<br />
<strong>the</strong> NEB from 1991 to 2009 and makes several adjustments to <strong>the</strong> data to incorporate<br />
various improvements in pipeline operations. As shown in Table 15, <strong>the</strong> failure rate <strong>of</strong><br />
0.372 per 10,000 km per year (10,000 km-‐year) based on NEB historical data<br />
decreases significantly to 0.109 spills per 10,000 km-‐year due to numerous downward<br />
14
adjustments ranging from 60 to 90%. The Bercha Group (2012b) concludes that risks<br />
to public safety from a pipeline failure near <strong>the</strong> Casino at Whitecourt, Burns Lake, and<br />
Kitimat are insignificant. <strong>Risk</strong>s to residents and indoor and outdoor workers from a<br />
pipeline releasing oil, condensate, or both are all below one in one million per year,<br />
which <strong>the</strong> Bercha Group determines are acceptable levels <strong>of</strong> risk (Bercha Group<br />
2012b).<br />
Table 15: NEB Pipeline Failure Frequencies Adjusted Downward to Represent <strong>the</strong> ENGP<br />
Pipeline<br />
Failure<br />
Causes<br />
NEB Failure<br />
Rate<br />
(per 10,000<br />
km-‐year)<br />
ENGP<br />
Failure Rate<br />
(per 10,000<br />
km-‐year)<br />
Metal Loss 0.085 0.017 80%<br />
Cracking 0.128 0.013 90%<br />
External<br />
Interference<br />
Geotechnical<br />
Failure<br />
Material<br />
Failure<br />
0.021 0.021 -‐ n/a<br />
0.021 0.021 -‐ n/a<br />
0.021 0.009 60%<br />
O<strong>the</strong>r Causes 0.096 0.028 71%<br />
Total 0.372 0.109 71%<br />
Source: Bercha Group (2012b).<br />
Downward<br />
Adjustment Reason for Adjustment<br />
Modern piggable pipelines are less<br />
likely to fail than pipelines<br />
represented in NEB data<br />
Advanced coating technologies, low<br />
stress design, and fatigue avoidance<br />
through design and operations<br />
Construction quality control,<br />
inspection/testing after construction,<br />
and operational surveillance<br />
Estimated as same percentage as NEB<br />
data (approx. 26%)<br />
3.4. Summary <strong>of</strong> Tanker, Terminal, and Pipeline <strong>Spill</strong> Estimates for <strong>the</strong> ENGP<br />
Table 16 presents a brief summary <strong>of</strong> spill return periods from <strong>the</strong> ENGP regulatory<br />
application. For tanker spills, return periods range between 78 years for an<br />
unmitigated oil or condensate spill <strong>of</strong> any size to 15,000 years for a mitigated oil spill<br />
exceeding 40,000 m 3 . Terminal spills range from one unmitigated oil/condensate spill<br />
<strong>of</strong> any size occurring every 29 years to one mitigated spill every 430 years for medium<br />
oil spills releasing 10 to 1,000 m 3 <strong>of</strong> oil. Pipeline spills range from a leak releasing 94<br />
m 3 every 2 years to a full-‐bore rupture releasing 2,238 m 3 <strong>of</strong> oil every 239 years. The<br />
ENGP regulatory application does not evaluate overall spill likelihood for tanker,<br />
terminal, and pipeline spills. If spill return periods are evaluated collectively for <strong>the</strong><br />
entire ENGP, data from <strong>the</strong> ENGP application suggest that a tanker or terminal or<br />
pipeline spill could occur once every 2 years 6 .<br />
6 Return period calculated based on <strong>the</strong> following spill probabilities: (1) any size tanker spill; (2) any size<br />
terminal spill, and; (3) pipeline leak.<br />
15
Table 16: Summary <strong>of</strong> <strong>Spill</strong> Return Periods for <strong>the</strong> ENGP<br />
Type <strong>of</strong> <strong>Spill</strong><br />
Tanker <strong>Spill</strong><br />
Return Period<br />
(in years)<br />
Any size spill<br />
Oil/Condensate<br />
Oil<br />
78 -‐ 250<br />
110 -‐ 350<br />
> 5,000 m<br />
Oil spill exceeding a certain size<br />
3 200 -‐ 550<br />
> 20,000 m3 1,750 -‐ 2,800<br />
> 40,000 m3 Terminal <strong>Spill</strong><br />
12,000 -‐ 15,000<br />
Any size spill<br />
Oil/Condensate<br />
Oil<br />
29 -‐ 62<br />
34 -‐ 90<br />
Small spill (< 10 m3) Oil/Condensate<br />
Oil<br />
77<br />
110<br />
Medium spill (10 -‐ 1,000 m3) Pipeline <strong>Spill</strong><br />
Oil/Condensate<br />
Oil<br />
46 -‐ 294<br />
49 -‐ 430<br />
Leak (94 m3) Oil/Condensate<br />
Oil<br />
2<br />
4<br />
Rupture # Tanker, Terminal, or Pipeline <strong>Spill</strong><br />
Oil/Condensate<br />
Oil<br />
128<br />
239<br />
<strong>Spill</strong> from ENGP*<br />
Oil/Condensate<br />
Oil<br />
2<br />
4<br />
Source: Brandsæter and H<strong>of</strong>fman (2010); Worley Parsons (2012).<br />
Note: Range represents mitigated and unmitigated spill probabilities with <strong>the</strong> exception <strong>of</strong> pipeline spills<br />
* Overall spill probability for ENGP based on spill probabilities for any size tanker spill, any size terminal spill, and pipeline leaks.<br />
# Average size oil pipeline rupture is 2,238 m3 and average size condensate rupture is 823 m3 (WorleyParsons 2012).<br />
4. Evaluation <strong>of</strong> ENGP <strong>Spill</strong> Estimates<br />
The following section evaluates spill return periods presented in <strong>the</strong> ENGP regulatory<br />
application. The objective <strong>of</strong> <strong>the</strong> assessment is to examine whe<strong>the</strong>r <strong>the</strong> methodological<br />
approach used by <strong>Enbridge</strong> and its consultants adequately assesses <strong>the</strong> likelihood <strong>of</strong><br />
significant adverse environmental effects as required in <strong>the</strong> CEAA. To achieve this<br />
objective, we assess methodologies estimating return periods for tanker, terminal, and<br />
pipeline spills in <strong>the</strong> ENGP application with best practice criteria and identify any<br />
deficiencies.<br />
We examined several sets <strong>of</strong> guidelines for risk assessment practices and principles<br />
and syn<strong>the</strong>sized <strong>the</strong> literature into a single evaluative framework (Table 17). We use <strong>the</strong><br />
following four-‐point scale to assess <strong>the</strong> degree to which each criterion is met:<br />
• Fully met: no deficiencies<br />
• Largely met: no major deficiencies<br />
• Partially met: one major deficiency<br />
• Not met: two or more major deficiencies.<br />
16
Table 17: Evaluative Criteria for Assessing <strong>the</strong> Quality <strong>of</strong> Methodological Approaches to<br />
Estimating <strong>Risk</strong><br />
Criterion Description Source<br />
Transparency<br />
Replicability<br />
Clarity<br />
Reasonableness<br />
Reliability<br />
Validity<br />
<strong>Risk</strong><br />
Acceptability<br />
Documentation fully and effectively discloses supporting<br />
evidence, assumptions, data gaps and limitations, as well as<br />
uncertainty in data and assumptions, and <strong>the</strong>ir resulting<br />
potential implications to risk<br />
Documentation provides sufficient information to allow<br />
individuals o<strong>the</strong>r than those who did <strong>the</strong> original analysis to<br />
obtain similar results<br />
<strong>Risk</strong> estimates are easy to understand and effectively<br />
communicate <strong>the</strong> nature and magnitude <strong>of</strong> <strong>the</strong> risk in a manner<br />
that is complete, informative, and useful in decision making<br />
The analytical approach ensures quality, integrity, and<br />
objectivity, and meets high scientific standards in terms <strong>of</strong><br />
analytical methods, data, assumptions, logic, and judgment<br />
Appropriate analytical methods explicitly describe and<br />
evaluate sources <strong>of</strong> uncertainty and variability that affect risk,<br />
and estimate <strong>the</strong> magnitudes <strong>of</strong> uncertainties and <strong>the</strong>ir effects<br />
on estimates <strong>of</strong> risk<br />
Independent third-‐party experts review and validate findings<br />
<strong>of</strong> <strong>the</strong> risk analysis to ensure credibility, quality, and integrity<br />
<strong>of</strong> <strong>the</strong> analysis<br />
Stakeholders identify and agree on acceptable levels <strong>of</strong> risk in a<br />
participatory, open decision-‐making process and assess risk<br />
relative to alternative means <strong>of</strong> meeting project objectives<br />
BC MoELP (2000);<br />
US EPA (1998); US<br />
EPA (2000); US EPA<br />
(2004); IALA (2008)<br />
US EPA (1998);<br />
IALA (2008); NRC<br />
(1996)<br />
US EPA (1998); US<br />
EPA (2000); US EPA<br />
(2004)<br />
BC MoELP (2000);<br />
US EPA (1998); US<br />
EPA (2000); NRC<br />
(1996)<br />
BC MoELP (2000);<br />
US EPA (2000); US<br />
EPA (2004); NRC<br />
(1996)<br />
US EPA (2000); US<br />
EPA (2004); IALA<br />
(2008)<br />
BC MoELP (2000);<br />
IALA (2008); NRC<br />
(1996)<br />
Transparency<br />
Criterion: Documentation fully and effectively discloses supporting evidence, assumptions,<br />
data gaps and limitations, as well as uncertainty in data and assumptions, and <strong>the</strong>ir<br />
resulting potential implications to risk.<br />
There are six major deficiencies related to transparency in <strong>the</strong> methods estimating spill<br />
return periods in <strong>the</strong> ENGP regulatory application. Major deficiencies include:<br />
1. Lack <strong>of</strong> supporting evidence for LRFP tanker incident frequency data<br />
The frequency assessment in chapter five <strong>of</strong> <strong>the</strong> Marine Shipping Quantitative <strong>Risk</strong><br />
Analysis and described in section 3.1, which is <strong>the</strong> foundation for estimating return<br />
periods for tanker spills, fails to provide <strong>the</strong> necessary supporting evidence.<br />
First, <strong>the</strong>re is inadequate information describing <strong>the</strong> LRFP data that contains<br />
grounding, collision, foundering, and fire/explosion incidents. DNV fails to provide<br />
proprietary data in an appendix or data file that includes information on <strong>the</strong> type<br />
<strong>of</strong> accident, location, date, factors contributing to <strong>the</strong> incident, and whe<strong>the</strong>r or not<br />
<strong>the</strong> incident resulted in a spill. Instead, DNV simply states that LRFP data are<br />
obtained from 1990 to 2006 “…since <strong>the</strong> type <strong>of</strong> vessels in operation and <strong>the</strong><br />
incidents that have occurred after 1990 are considered to be more representative<br />
<strong>of</strong> modern tanker operations, such as <strong>the</strong> one planned by Nor<strong>the</strong>rn <strong>Gateway</strong>.”<br />
17
(Brandsæter and H<strong>of</strong>fman 2010 p. 5-‐49). This lack <strong>of</strong> transparency raises concerns<br />
related to <strong>the</strong> number and types <strong>of</strong> tanker incidents included in <strong>the</strong> data set and<br />
whe<strong>the</strong>r <strong>the</strong> analysts altered any <strong>of</strong> <strong>the</strong> LRFP data based on undisclosed<br />
assumptions. Fur<strong>the</strong>r, LRFP data likely reflects jurisdictions where marine safety<br />
measures such as those announced by <strong>the</strong> Canadian government and mitigation<br />
measures such as escort tugs are already enforced. Thus incident frequencies<br />
potentially double count <strong>the</strong> use <strong>of</strong> escort tugs that DNV incorporates into LRFP<br />
data to reduce <strong>the</strong> likelihood <strong>of</strong> tanker spills although it is impossible to determine<br />
without access to <strong>the</strong> proprietary data (potential double-‐counting <strong>of</strong> mitigation<br />
measures discussed on p. 33).<br />
Second, DNV fails to support assumptions used in <strong>the</strong> development <strong>of</strong> tanker<br />
incident frequencies. DNV claims that assumptions used in <strong>the</strong> development <strong>of</strong><br />
base incident frequencies per nm are based on information from tanker operators<br />
and captains, as well as studies <strong>of</strong> vessel operating patterns (Brandsæter and<br />
H<strong>of</strong>fman 2010 p. 5-‐50) yet <strong>the</strong>re is no evidence provided to support <strong>the</strong>se<br />
assumptions. Two <strong>of</strong> <strong>the</strong> four assumptions used to estimate <strong>the</strong> average distance<br />
travelled by a tanker per year are supported with reference to a study completed<br />
for <strong>the</strong> liquefied natural gas terminal Rabaska (Rabaska 2004 as cited in<br />
Brandsæter and H<strong>of</strong>fman 2010 p. 5-‐51). However, detailed information or<br />
discussion comparing <strong>the</strong> similarities and differences between Rabaska and <strong>the</strong><br />
ENGP is absent from <strong>the</strong> report and <strong>the</strong> Rabaska study is not appended to DNV’s<br />
study nor is it found in <strong>the</strong> project’s public registry database on <strong>the</strong> NEB website.<br />
Fur<strong>the</strong>rmore, assumptions related to <strong>the</strong> amount <strong>of</strong> time tankers sail in areas<br />
where a grounding could occur and <strong>the</strong> amount <strong>of</strong> time tankers sail in open water<br />
where foundering can occur are not supported with any evidence or references nor<br />
are any <strong>of</strong> <strong>the</strong> assumptions calibrated with historical data or expert opinion.<br />
Incident frequencies are <strong>the</strong> basis for estimating spill return periods in <strong>the</strong> ENGP<br />
application. Since return periods are <strong>the</strong> product <strong>of</strong> incident frequencies,<br />
conditional probabilities, <strong>the</strong> distribution <strong>of</strong> tanker routes travelled, <strong>the</strong> length <strong>of</strong><br />
each tanker route, and mitigation measures, any uncertainty or errors in incident<br />
frequencies will carry through to <strong>the</strong> final result. Thus, given <strong>the</strong> importance <strong>of</strong><br />
incident frequencies as a critical data input, DNV must effectively disclose all<br />
adjustments, assumptions, and uncertainties in a transparent manner. The lack <strong>of</strong><br />
evidence in <strong>the</strong> ENGP regulatory application makes it impossible to assess <strong>the</strong><br />
validity <strong>of</strong> <strong>the</strong>se values.<br />
2. Insufficient evidence supporting conditional probabilities for tanker spills<br />
The consequence assessment portion <strong>of</strong> <strong>the</strong> marine shipping QRA fails to<br />
adequately disclose any supporting information used to estimate conditional<br />
probabilities that an incident will result in a spill. DNV uses two different methods<br />
to estimate conditional spill probabilities: <strong>the</strong> first method determines conditional<br />
spill probabilities based on LFRP data; <strong>the</strong> second method estimates spill<br />
quantities for bottom and side damages for groundings and collisions based on <strong>the</strong><br />
International Marine Organization International Convention for <strong>the</strong> Prevention <strong>of</strong><br />
18
Pollution from Ships (MARPOL) and Naval Architecture Package s<strong>of</strong>tware. In <strong>the</strong><br />
first method, DNV simply claims that conditional spill probabilities are “based on<br />
<strong>the</strong> research <strong>of</strong> spill to damage data” (Brandsæter and H<strong>of</strong>fman 2010 p. 6-‐79)<br />
without providing <strong>the</strong> dataset from which it estimates conditional spill<br />
probabilities. Similarly, DNV does not support conditional probability estimates<br />
for various spill volumes in <strong>the</strong> second method with proprietary data and fails to<br />
provide adequate information describing <strong>the</strong> nature <strong>of</strong> <strong>the</strong> original data used in <strong>the</strong><br />
analysis such as its assumptions, data gaps, and limitations. Similar to incident<br />
frequencies, <strong>the</strong> importance <strong>of</strong> conditional probabilities as a major data input into<br />
DNV’s methodological approach requires effective transparency <strong>of</strong> <strong>the</strong> data and<br />
methods used to calculate conditional probabilities. Yet again, a lack <strong>of</strong><br />
transparency prevents validation <strong>of</strong> <strong>the</strong>se important conditional probabilities.<br />
3. Limited transparency in <strong>the</strong> application <strong>of</strong> local scaling factors to <strong>the</strong> BC study area<br />
DNV completed a qualitative assessment to develop local scaling factors for tanker<br />
traffic navigating <strong>the</strong> BC Coast that contains several deficiencies. The information<br />
ga<strong>the</strong>ring process to determine scaling factors incorporated data obtained from<br />
local meetings and interviews with tug boat operators, barge operators, sports<br />
fishermen, environmental groups, and terminal operators (Brandsæter and<br />
H<strong>of</strong>fman 2010 p. 4-‐46). After scaling factors were developed, a workshop held by<br />
DNV and attended by experts in marine risk assessment, tanker operations, and<br />
navigation validated <strong>the</strong> findings (Brandsæter and H<strong>of</strong>fman 2010 p. 5-‐52).<br />
Despite <strong>the</strong> inclusive approach and <strong>the</strong> effort to engage local stakeholders, <strong>the</strong>re is<br />
a lack <strong>of</strong> evidence and transparency with how certain judgments for scaling factors<br />
were made. DNV assesses local scaling factors against a baseline factor, yet does<br />
not provide information on comparative areas used to determine <strong>the</strong> scaling factor<br />
nor does it provide adequate evidence supporting <strong>the</strong> assigned scaling factor. An<br />
example illustrates <strong>the</strong> subjectivity <strong>of</strong> scaling factors used to localize incident<br />
frequencies. For powered grounding accidents, one <strong>of</strong> <strong>the</strong> three scaling factors,<br />
navigational route, represents <strong>the</strong> number <strong>of</strong> course changes and <strong>the</strong> distance to<br />
shore. The ‘world average’ <strong>of</strong> 1.0 for <strong>the</strong> scaling factor navigational route describes<br />
areas where <strong>the</strong> “distance to shore or shallow water is approximately 4 nm, and<br />
with very few critical course changes” (Brandsæter and H<strong>of</strong>fman 2010 p. 5-‐54).<br />
Based on this ‘world average’, scaling factors for each segment range from 0.001 to<br />
2.1 and ambiguous statements such as “narrow channel and consecutive course<br />
changes” or “some navigational challenges and course changes” support scaling<br />
factors (Brandsæter and H<strong>of</strong>fman 2010 p. 5-‐55). What exactly is meant by<br />
“consecutive course changes” or “some navigational challenges”? What is <strong>the</strong><br />
difference between assigning a 1.5 for one segment compared to assigning a 1.8 for<br />
ano<strong>the</strong>r segment and what differences in conditions do <strong>the</strong>se different scaling<br />
factors describe? Is <strong>the</strong>re a ma<strong>the</strong>matical relationship between scaling factors for<br />
different segments? Was <strong>the</strong>re a methodical approach to assigning <strong>the</strong>se values<br />
and if so, what were <strong>the</strong> criteria? What navigational routes are included in <strong>the</strong><br />
world average? Similar concerns related to subjectivity and ambiguity exist for<br />
19
o<strong>the</strong>r scaling factors that adjust powered grounding, drift grounding, collision,<br />
foundering, and incidents involving fire or explosion to <strong>the</strong> BC context.<br />
Fur<strong>the</strong>rmore, DNV does not clearly identify whe<strong>the</strong>r it assesses scaling factors<br />
based on <strong>the</strong> comparison <strong>of</strong> <strong>the</strong> ENGP route to all o<strong>the</strong>r routes in <strong>the</strong> world for<br />
which <strong>the</strong> data is collected or whe<strong>the</strong>r it assesses factors for <strong>the</strong> routes that are<br />
close to shore in an area similar to <strong>the</strong> BC study area. Each approach would<br />
produce significantly different estimates that result in material changes to incident<br />
frequencies. Consequently, <strong>the</strong>re is no basis on which to assess <strong>the</strong> validity <strong>of</strong> <strong>the</strong><br />
scaling factors.<br />
4. Lack <strong>of</strong> information provided to compare incident frequencies at <strong>the</strong> proposed<br />
Kitimat Terminal to marine terminals in Norway<br />
DNV does not provide adequate evidence to support its claim that “Incident<br />
frequencies from terminals in Norway are most representative <strong>of</strong> <strong>the</strong> operation<br />
planned for <strong>the</strong> Kitimat Terminal and should provide an appropriate forecast <strong>of</strong> <strong>the</strong><br />
possible incident frequency at <strong>the</strong> Kitimat Terminal” (Brandsæter and H<strong>of</strong>fman<br />
2010 p. 5-‐71). Given that <strong>the</strong> organization, DNV Maritime and Oil & Gas, is<br />
headquartered in Norway, it seems appropriate that DNV use proprietary research<br />
from its country <strong>of</strong> origin. However, DNV fails to make any comparison <strong>of</strong> marine<br />
terminals in Norway to <strong>the</strong> proposed terminal in Kitimat. What are <strong>the</strong> geographic,<br />
physical, biological, and socioeconomic similarities between terminals in both<br />
regions? What are <strong>the</strong> differences in regulatory environments and marine safety<br />
practices between Canada and Norway? How do historical incident frequencies<br />
compare at terminals in Canada and Norway? These questions represent only<br />
some <strong>of</strong> <strong>the</strong> comparisons that should be made to support DNV’s decision to use<br />
incident frequencies from Norway to forecast possible incident frequencies at<br />
Kitimat Terminal.<br />
5. Lack <strong>of</strong> transparency for mitigation measures that reduce <strong>the</strong> likelihood <strong>of</strong> tanker<br />
and terminal spills<br />
The fifth major deficiency concerning transparency relates to mitigation measures<br />
and <strong>the</strong>ir risk reducing effect on spill return periods. In Chapter 8 <strong>of</strong> <strong>the</strong> Marine<br />
Shipping Quantitative <strong>Risk</strong> Analysis, DNV examines risk reduction measures for<br />
tanker and terminal operations. The evaluation largely consists <strong>of</strong> a qualitative<br />
assessment <strong>of</strong> <strong>the</strong> characteristics <strong>of</strong> tug operations, enhanced navigational aids,<br />
and vessel traffic management system, among o<strong>the</strong>rs. The only quantitative risk<br />
reduction factors considered in <strong>the</strong> methodological approach estimating spill<br />
return periods are escort tugs for tankers and a closed loading system at <strong>the</strong><br />
marine terminal for cargo transfer operations. DNV estimates that both mitigation<br />
measures significantly decrease spill return periods.<br />
DNV bases <strong>the</strong> risk reducing effect <strong>of</strong> escort and te<strong>the</strong>red tugs for tanker incidents<br />
on a confidential study it completed in 2002 for tug escort operations at Fawley<br />
Terminal in <strong>the</strong> United Kingdom. According to this study, DNV claims that <strong>the</strong> use<br />
20
<strong>of</strong> escort and te<strong>the</strong>red tugs will reduce <strong>the</strong> frequency <strong>of</strong> powered and drift<br />
grounding events 80% to 90% and will reduce collision incidents 5% (Brandsæter<br />
and H<strong>of</strong>fman 2010 p. 8-‐120). DNV determines that <strong>the</strong> use <strong>of</strong> escort and te<strong>the</strong>red<br />
tugs will increase return periods from 78 years to 250 years for any size oil or<br />
condensate spill thus producing a three-‐fold risk reduction effect compared to<br />
unmitigated return periods. Given <strong>the</strong> significant increase in return periods<br />
forecast to occur with <strong>the</strong> use <strong>of</strong> escort and te<strong>the</strong>red tugs for tanker traffic, it is<br />
important for DNV to transparently provide quantitative analysis documenting <strong>the</strong><br />
impact <strong>of</strong> mitigation. DNV must disclose specific information related to <strong>the</strong><br />
number <strong>of</strong> observations on <strong>the</strong> role <strong>of</strong> <strong>the</strong>se mitigation measures and <strong>the</strong> reliability<br />
<strong>of</strong> <strong>the</strong> data set regarding <strong>the</strong>ir impact from <strong>the</strong> confidential study DNV prepared in<br />
2002 that is <strong>the</strong> foundation for reductions from mitigation measures in <strong>the</strong> marine<br />
shipping QRA.<br />
Similar concerns exist for mitigation measures at <strong>the</strong> marine terminal. In its<br />
limited assessment <strong>of</strong> mitigation measures for terminal operations, DNV claims<br />
that <strong>the</strong> closed loading system installed at Kitimat Terminal will eliminate <strong>the</strong><br />
likelihood <strong>of</strong> spills from overfilling cargo tanks. Even in <strong>the</strong> event cargo tanks are<br />
overfilled, <strong>the</strong> closed loading system would redirect oil into nearby empty ship<br />
tanks “<strong>the</strong>reby eliminating <strong>the</strong> risk <strong>of</strong> an oil spill” (Brandsæter and H<strong>of</strong>fman 2010<br />
p. 131). DNV does not provide any historical evidence or data on <strong>the</strong> performance<br />
<strong>of</strong> closed loading systems to support this statement, which is concerning given that<br />
this single assumption eliminates any risk <strong>of</strong> a cargo tank overloading and more<br />
than doubles <strong>the</strong> unmitigated spill return period <strong>of</strong> 29 years to a mitigated return<br />
period <strong>of</strong> 62 years. Fur<strong>the</strong>rmore, given that <strong>the</strong> average loading/discharge<br />
operations at Kitimat Terminal is approximately 30 hours per year for each tanker<br />
(Brandsæter and H<strong>of</strong>fman 2010 p. 5-‐74), <strong>the</strong>re is no guarantee that a nearby<br />
tanker will be ber<strong>the</strong>d at Kitimat Terminal in which to redirect oil into empty ship<br />
tanks.<br />
6. Inadequate evidence supporting <strong>the</strong> reduction <strong>of</strong> spill frequencies for pipeline<br />
operations<br />
The methodological approaches in <strong>the</strong> ENGP application estimating return periods<br />
for pipeline spills in Volume 7B and pipeline failure frequencies that affect public<br />
safety in <strong>the</strong> Bercha Group (2012b) study lack transparency. Both studies<br />
incorporate downward adjustments into calculations for pipeline spill frequencies<br />
without providing adequate evidence.<br />
<strong>Enbridge</strong> estimates return periods for a pipeline spill in Volume 7B by adjusting<br />
spill frequency data from <strong>the</strong> NEB without disclosing how it made <strong>the</strong> downward<br />
adjustments and fails to provide evidence to justify <strong>the</strong> reductions. According to<br />
<strong>Enbridge</strong> (2010b Vol. 7B p. 3-‐1), NEB data from 1991 to 2009 7 includes pipelines<br />
up to 50 years old that use older technology and standards <strong>of</strong> building materials,<br />
7 Note that <strong>the</strong>re is a discrepancy on page 3-‐1 <strong>of</strong> Volume 7B, since <strong>Enbridge</strong> references NEB data from 1991 to<br />
2000 as well as data from 1991 to 2009.<br />
21
are not amenable to internal inspection, contain material that did not undergo<br />
inspection or quality control, and may have o<strong>the</strong>r characteristics associated with<br />
more failures compared to modern pipelines. Based on <strong>the</strong>se assumptions and<br />
improved design and mitigation planning associated with modern pipelines,<br />
<strong>Enbridge</strong> claims that <strong>the</strong> aforementioned factors decrease <strong>the</strong> likelihood <strong>of</strong><br />
pipeline failure and “were factored into failure frequency calculations for <strong>the</strong><br />
pipelines” (<strong>Enbridge</strong> 2010b Vol. 7b p. 3-‐1). <strong>Enbridge</strong> does not provide proprietary<br />
data from <strong>the</strong> NEB, fails to present any spill rates or spill frequencies calculated<br />
from <strong>the</strong> NEB data, fails to explicitly explain how it adjusted incident frequencies,<br />
and presents no evidence to justify <strong>the</strong> downward adjustments. Fur<strong>the</strong>rmore, it is<br />
unclear whe<strong>the</strong>r <strong>the</strong> analysis includes <strong>the</strong> crude oil pipeline, condensate pipeline,<br />
or both pipelines combined.<br />
Similarly, <strong>the</strong> Bercha Group (2012b) estimates failure frequencies for <strong>the</strong> ENGP<br />
pipeline based on historical pipeline rupture data from <strong>the</strong> NEB from 1991 to 2009<br />
and makes several adjustments to <strong>the</strong> NEB data to incorporate various<br />
improvements in pipeline operations. The authors fail to adequately justify<br />
downward adjustments to several causes <strong>of</strong> pipeline ruptures including metal loss,<br />
cracking, and material failure that result in a decrease in <strong>the</strong> NEB failure rate <strong>of</strong><br />
71%. First, <strong>the</strong> Bercha Group reduces <strong>the</strong> failure frequency for metal loss (internal<br />
and external corrosion) by 80% based on a study by Muhlbauer (1996) entitled<br />
Pipeline <strong>Risk</strong> Management Manual and discussions with experts, although <strong>the</strong><br />
authors provide no evidence to justify applying <strong>the</strong> reduction factor to <strong>the</strong> ENGP<br />
pipeline system o<strong>the</strong>r than suggesting that <strong>the</strong> ENGP pipeline is modern. Second,<br />
<strong>the</strong> Bercha Group reduces <strong>the</strong> failure frequency for cracking for <strong>the</strong> ENGP pipeline<br />
system by 90% compared to <strong>the</strong> NEB data claiming that “advanced coating<br />
technologies, low stress design, no tape coat, fatigue avoidance through design and<br />
operations, is expected to virtually eliminate cracking potential” (Bercha Group<br />
2012b p. 3.5) without referencing a single study, expert opinion, data set, or o<strong>the</strong>r<br />
source <strong>of</strong> evidence. Third, <strong>the</strong> authors reduce <strong>the</strong> pipeline rupture frequency for<br />
material failure by 60% due to quality control during construction, inspection,<br />
testing, and o<strong>the</strong>r factors. Once again <strong>the</strong> report cites Muhlbauer (1996) but fails<br />
to justify <strong>the</strong> application <strong>of</strong> <strong>the</strong> reduction factor to <strong>the</strong> ENGP pipeline system and<br />
lacks evidence describing how <strong>the</strong> mitigation measures will achieve <strong>the</strong> stated<br />
reductions in spill frequency.<br />
Historical spill performance for <strong>Enbridge</strong>’s own pipeline system shows an increase<br />
in spill frequency. According to data submitted by <strong>Enbridge</strong> (2012a) to <strong>the</strong> Joint<br />
Review Panel for <strong>the</strong> ENGP providing <strong>the</strong> number <strong>of</strong> reportable spills per thousand<br />
km <strong>of</strong> liquids pipeline, <strong>the</strong> frequency <strong>of</strong> spills increases from 1998 to 2010 (see<br />
linear trendline in Figure 2). We recognize that this period is an insufficient amount<br />
<strong>of</strong> time to evaluate historical spill data but <strong>Enbridge</strong> does not publicly provide<br />
comprehensive spill data prior to 1998. We also recognize that spill data are not<br />
broken down by age <strong>of</strong> pipeline to allow for a direct comparison <strong>of</strong> newer to older<br />
pipelines. None<strong>the</strong>less, <strong>Enbridge</strong>’s own data show an increase in spill frequency<br />
that contradicts <strong>the</strong> downward adjustments that reduce spill frequencies in <strong>the</strong><br />
22
ENGP regulatory application. Fur<strong>the</strong>rmore, a comprehensive study <strong>of</strong> spill rates in<br />
<strong>the</strong> US also found that <strong>the</strong>re was no decline in pipeline spill rates between 1972<br />
and 2005 (Eschenbach et al. 2010) 8 .<br />
Figure 2: Historical <strong>Spill</strong> Performance <strong>of</strong> <strong>the</strong> <strong>Enbridge</strong> Liquids Pipeline System (1998 -‐ 2010)<br />
Source: <strong>Enbridge</strong> (2012a)<br />
Recent spill data for <strong>the</strong> Keystone pipeline illustrates that new pipelines remain<br />
prone to spills. TransCanada operates <strong>the</strong> 3,460-‐km Keystone pipeline that<br />
delivers crude oil from Hardisty, AB to <strong>the</strong> US Midwest. As shown in Table 18, a total<br />
<strong>of</strong> 12 spills occurred in <strong>the</strong> US leg <strong>of</strong> <strong>the</strong> pipeline in <strong>the</strong> first year <strong>the</strong> Keystone<br />
began operation. Although <strong>the</strong> majority <strong>of</strong> <strong>the</strong> spills were less than 1 bbl, <strong>the</strong> 12<br />
reported spills from <strong>the</strong> modern Keystone pipeline released a total <strong>of</strong> 505 to 555<br />
bbl (80 to 88 m 3 ) in a single year <strong>of</strong> operation. Although <strong>the</strong> Keystone data is<br />
limited, it raises questions about <strong>the</strong> assumption <strong>of</strong> improved safety <strong>of</strong> new<br />
pipelines.<br />
8 Based on data representing US oil production in <strong>the</strong> Outer Continental Shelf region <strong>of</strong> <strong>the</strong> Gulf <strong>of</strong> Mexico<br />
from <strong>the</strong> Mineral Management Service between 1972 and 2005, Eschenbach et al. (2010) determine that<br />
although <strong>the</strong> number <strong>of</strong> pipeline spills < 1,000 bbl declined from 16 in 1972-‐1989 to 4 in 1990-‐2005, <strong>the</strong><br />
decline does “… not demonstrate a statistically significant drop over time in <strong>the</strong> rate <strong>of</strong> pipeline spills” (p. 3-‐<br />
4).<br />
23
Table 18: Recent <strong>Spill</strong> Record for <strong>the</strong> Keystone Pipeline (2010 -‐ 2011)<br />
Incident Date Cause <strong>of</strong> Incident<br />
Volume <strong>of</strong> Oil <strong>Spill</strong>ed<br />
(bbl)<br />
May 21, 2010 Valve body leak < 1<br />
June 23, 2010 Pump station leak < 1<br />
August 10, 2010 Unknown < 1<br />
August 19, 2010 Equipment failure < 1<br />
January 5, 2011 Faulty seal < 1<br />
January 30, 2011 Pump seal failure < 1<br />
February 3, 2011 Operator error < 1<br />
February 17, 2011 Equipment failure < 1<br />
March 8, 2011 Pump seal failure < 1<br />
March 16, 2011 Seal failure 3<br />
May 7, 2011 Valve failure 450 – 500<br />
May 29, 2011 Unknown 50<br />
Total 505 – 555<br />
Source: USCG NRC (2012); USDS (2011 Vol. 2 p. 3.13-‐13).<br />
Evaluation: There are six major deficiencies related to <strong>the</strong> transparency criterion and<br />
thus this criterion is not met.<br />
Replicability<br />
Replicability: Documentation provides sufficient information to allow individuals o<strong>the</strong>r<br />
than those who did <strong>the</strong> original analysis to obtain similar results.<br />
The ENGP regulatory application presents <strong>the</strong> methodologies used to estimate spill<br />
return periods for tanker, terminal, and pipeline spills in a fairly straightforward<br />
manner. However, insufficient information due to a lack <strong>of</strong> transparency prevents <strong>the</strong><br />
replication <strong>of</strong> key components <strong>of</strong> <strong>the</strong> methodological approach and important results in<br />
<strong>the</strong> ENGP regulatory application. As suggested in <strong>the</strong> previous section, inadequate<br />
transparency prevents individuals o<strong>the</strong>r than <strong>the</strong> original analysts from replicating <strong>the</strong><br />
following results and each component represents a major deficiency related to<br />
replicability:<br />
1. LRFP frequency data for grounding, collision, foundering, and fire/explosion tanker<br />
incidents<br />
2. Scaling factors for ENGP routes due to a failure to provide comparative navigational<br />
routes used to determine scaling factors and methodology for determining scaling<br />
factors<br />
3. Conditional spill probabilities and spill size distributions estimated in <strong>the</strong> consequence<br />
assessment for tanker spills<br />
4. Mitigation measures that reduce spills from ENGP tanker traffic and marine terminal<br />
operations<br />
5. Incident frequencies and mitigation measures used to estimate return periods for<br />
pipeline spills.<br />
24
We acknowledge <strong>the</strong> difficulty in replicating certain results, particularly those based on<br />
random sampling from methods such as Monte Carlo simulation. However, proprietary<br />
data and <strong>the</strong> computer code for <strong>the</strong> Monte Carlo simulation model should be included<br />
in an appendix or separate data report in order to allow an independent party to<br />
conduct similar tests and compare results with those included in <strong>the</strong> ENGP regulatory<br />
application.<br />
Evaluation: There are five major deficiencies related to <strong>the</strong> replicability criterion and thus<br />
this criterion is only not met.<br />
Clarity<br />
Criterion: <strong>Risk</strong> estimates are easy to understand and effectively communicate <strong>the</strong> nature<br />
and magnitude <strong>of</strong> <strong>the</strong> risk in a manner that is complete, informative, and useful in<br />
decision-‐making.<br />
Decision makers must use <strong>the</strong> criterion for likelihood <strong>of</strong> significant adverse<br />
environmental effects for project assessment under CEAA. Methodologies that<br />
calculate and present spill likelihood in <strong>the</strong> ENGP regulatory application do not provide<br />
a clear assessment <strong>of</strong> <strong>the</strong> likelihood <strong>of</strong> spill occurrence. There are five major<br />
deficiencies related to clarity in <strong>the</strong> methodological approach for estimating return<br />
periods for ENGP tanker, terminal, and pipeline spills:<br />
1. Failure to effectively communicate <strong>the</strong> probability <strong>of</strong> a spill over <strong>the</strong> life <strong>of</strong> <strong>the</strong> project<br />
<strong>Enbridge</strong> expresses <strong>the</strong> likelihood <strong>of</strong> a spill as a return period ra<strong>the</strong>r than <strong>the</strong><br />
probability <strong>of</strong> a spill over <strong>the</strong> life <strong>of</strong> <strong>the</strong> project, which presents a major deficiency<br />
in <strong>the</strong> communication <strong>of</strong> spill estimates to decision-‐makers. A return period is <strong>the</strong><br />
number <strong>of</strong> years between spill events and is <strong>the</strong> inverse <strong>of</strong> <strong>the</strong> probability. Thus, if<br />
<strong>the</strong> unmitigated return period for any size oil or condensate spill is 78 years, <strong>the</strong>re<br />
is a 1 in 78 chance, or approximately 1% probability, that a spill will occur each<br />
year. Return periods incorrectly imply that an oil spill event will occur only once<br />
throughout <strong>the</strong> recurrent interval, such as 78 years, when in fact <strong>the</strong> event can<br />
occur numerous times or not at all. Fur<strong>the</strong>rmore, return periods do not<br />
communicate <strong>the</strong> probability <strong>of</strong> a spill during <strong>the</strong> operational life <strong>of</strong> <strong>the</strong> ENGP,<br />
which ranges from 30 to 50 years 9 . Without estimates <strong>of</strong> <strong>the</strong> probability <strong>of</strong> a spill<br />
over <strong>the</strong> operating life <strong>of</strong> <strong>the</strong> project, decision makers are unable to determine<br />
whe<strong>the</strong>r <strong>the</strong> project meets <strong>the</strong> CEAA criterion <strong>of</strong> likelihood <strong>of</strong> adverse<br />
environmental effects. Indeed, stating that <strong>the</strong>re is a 22.2% chance <strong>of</strong> a tanker spill<br />
exceeding 5,000 m 3 over <strong>the</strong> operating life <strong>of</strong> <strong>the</strong> ENGP, instead <strong>of</strong> reporting that<br />
9 The Wright Mansell report entitled Public Interest Benefits <strong>of</strong> <strong>the</strong> <strong>Enbridge</strong> Nor<strong>the</strong>rn <strong>Gateway</strong> Pipeline <strong>Project</strong><br />
appended to <strong>Enbridge</strong> (2010b Vol. 2) assumes a 30-‐year operating period whereas <strong>Enbridge</strong> assumes a 50-‐<br />
year operating period for pipeline operations in Volume 7B: <strong>Risk</strong> <strong>Assessment</strong> and Management <strong>of</strong> <strong>Spill</strong>s –<br />
Pipelines.<br />
25
<strong>the</strong>re will be one spill every 200 years, more effectively communicates <strong>the</strong><br />
likelihood <strong>of</strong> a spill to decision-‐makers 10 .<br />
2. Failure to combine estimates for tanker, terminal, and pipeline spills to present a<br />
single spill estimate for <strong>the</strong> entire project<br />
A second major deficiency is <strong>Enbridge</strong>’s failure to estimate spills for <strong>the</strong> entire<br />
ENGP. The risk assessment for marine transportation in Volume 8C, <strong>the</strong> risk<br />
assessment for pipelines in Volume 7B, <strong>the</strong> marine shipping QRA prepared by DNV,<br />
and <strong>the</strong> Bercha Group (2012a; 2012b; 2012c) and WorleyParsons studies all<br />
present separate spill estimates. <strong>Enbridge</strong> does not combine separate estimates<br />
for tanker, terminal, and pipeline spills, as well as <strong>the</strong>ir component parts including<br />
pumps, storage tanks, and pump stations to demonstrate <strong>the</strong> collective likelihood<br />
<strong>of</strong> a spill from all potential spill sources. By presenting separate spill return<br />
periods for individual components <strong>of</strong> <strong>the</strong> project instead <strong>of</strong> <strong>the</strong> entire project,<br />
<strong>Enbridge</strong> underestimates spill likelihood and fails to provide decision makers with<br />
<strong>the</strong> overall spill risk information necessary for applying <strong>the</strong> CEAA decision<br />
criterion.<br />
To address <strong>the</strong> lack <strong>of</strong> clarity in <strong>the</strong> ENGP application, we restate spill return<br />
periods estimated by <strong>Enbridge</strong> and <strong>the</strong>ir consultants by converting return periods<br />
to annual spill probabilities and estimate spill probabilities over <strong>the</strong> life <strong>of</strong> <strong>the</strong><br />
project ra<strong>the</strong>r than on an annual basis 11 . Based on <strong>Enbridge</strong>’s analysis, <strong>the</strong><br />
restated probability <strong>of</strong> any size oil or condensate tanker spill over <strong>the</strong> life <strong>of</strong> <strong>the</strong><br />
ENGP ranges from 11.3% to 47.5% (Table 19). The probability <strong>of</strong> a spill increases<br />
significantly to 99.9% when spill probability is evaluated for <strong>the</strong> entire ENGP<br />
inclusive <strong>of</strong> tanker, terminal and pipeline spills 12 . Our revised estimates in Table 19<br />
likely underestimate spill probabilities because <strong>the</strong>y are based on estimates in <strong>the</strong><br />
ENGP regulatory application that understate risk due to data limitations and<br />
undocumented mitigation adjustments 13 . Therefore actual spill probabilities are<br />
likely higher.<br />
10 To estimate <strong>the</strong> chance <strong>of</strong> a 5,000 m 3 oil spill over a 50-‐year operating period, we calculate <strong>the</strong> inverse <strong>of</strong><br />
<strong>the</strong> return period for a 5,000 m 3 spill (200 years) to estimate <strong>the</strong> annual probability <strong>of</strong> a spill (0.005 or 0.5%)<br />
and use <strong>the</strong> formula in footnote 11 to obtain a 22.2% probability over 50 years.<br />
11 We use <strong>the</strong> following formula to convert annual probabilities to probabilities over a 30-‐ and 50-‐year<br />
period: 1 -‐ ((1 -‐ P) n), where P is <strong>the</strong> annual probability and n is <strong>the</strong> number <strong>of</strong> years.<br />
12 Return period calculated based on <strong>the</strong> following spill probabilities: (1) any size tanker spill; (2) any size<br />
terminal spill, and; (3) pipeline leaks. We note that <strong>Enbridge</strong>’s consultants estimated an overall probability <strong>of</strong><br />
70.9% over 50 years during <strong>the</strong> hearings (<strong>Enbridge</strong> 2012b Vol. 78 p. 53). However, this lower probability is<br />
based on any size oil/condensate tanker spill (18.2%), any size oil/condensate terminal spill (56.2%), and an<br />
oil pipeline rupture (18.8%). This approach is not representative <strong>of</strong> overall spill probability for <strong>the</strong> ENGP<br />
because it relies on <strong>the</strong> likelihood <strong>of</strong> a pipeline rupture, which is less likely to occur than a leak, and omits<br />
condensate pipeline spills.<br />
13 Data limitations in <strong>the</strong> ENGP application include estimating spill likelihood for tankers with LRFP data that<br />
potentially underreport actual tanker spills, omitting <strong>the</strong> majority <strong>of</strong> <strong>the</strong> distance travelled by tankers to<br />
export markets, potential double-‐counting <strong>of</strong> mitigation measures, and failing to consider characteristics <strong>of</strong><br />
<strong>the</strong> project that could increase risk such as <strong>the</strong> corrosiveness <strong>of</strong> diluted bitumen and maneuverability<br />
26
Table 19: <strong>Spill</strong> Probabilities Over <strong>the</strong> Life <strong>of</strong> <strong>the</strong> ENGP Based on Regulatory Application<br />
Probability over 30<br />
Years (%)<br />
Probability over 50<br />
Years (%)<br />
Tanker <strong>Spill</strong><br />
Any size oil/condensate 11.3 -‐ 32.1 18.2 -‐ 47.5<br />
Any size oil 8.2 -‐ 24.0 13.3 -‐ 36.7<br />
Oil > 5,000 m 3 5.3 -‐ 14.0 8.7 -‐ 22.2<br />
Oil > 20,000 m 3 1.1 -‐ 1.7 1.8 -‐ 2.8<br />
Oil > 40,000 m 3 0.2 0.3 -‐ 0.4<br />
Terminal <strong>Spill</strong><br />
Any size oil/condensate 38.6 -‐ 65.1 55.6 -‐ 82.7<br />
Any size oil 28.5 -‐ 59.2 42.8 -‐ 77.5<br />
Pipeline <strong>Spill</strong>^<br />
Oil/Condensate leak 99.9 99.9<br />
Oil leak 99.9 99.9<br />
Tanker, Terminal, or Pipeline <strong>Spill</strong>*<br />
Oil/Condensate 99.9 99.9<br />
Oil 99.9 99.9<br />
Source: Calculated based on Brandsæter and H<strong>of</strong>fman (2010) and WorleyParsons (2012).<br />
Note: Range represents mitigated and unmitigated spill probabilities with <strong>the</strong> exception <strong>of</strong> pipeline spills<br />
* Overall spill probability for ENGP based on any size tanker spill, any size terminal spill, and pipeline leaks.<br />
^ Average size oil or condensate pipeline leak is 94 m 3 (WorleyParsons 2012).<br />
3. Failure to determine <strong>the</strong> likelihood <strong>of</strong> all spill size categories that can have a<br />
significant adverse environmental impact<br />
Ano<strong>the</strong>r deficiency is <strong>the</strong> failure to estimate spill likelihood for all spill size<br />
categories that can have a significant adverse environmental impact, particularly<br />
smaller spills. In its marine shipping QRA, DNV presents return periods for any<br />
size oil/condensate spill as well as return periods for several categories <strong>of</strong> oil spill<br />
volumes including spills greater than 5,000 m 3 , 10,000 m 3 , 20,000 m 3 , and 40,000<br />
m 3 . However, DNV fails to examine <strong>the</strong> likelihood <strong>of</strong> spills for specific spill volumes<br />
less than 5,000 m 3 despite <strong>the</strong> potential significant effects <strong>of</strong> smaller spill volumes.<br />
The US environmental impact assessment <strong>of</strong> potential oil spills in Cook Inlet,<br />
Alaska (US DOI 2003a), an area with similar characteristics as <strong>the</strong> BC study area,<br />
predicts that an oil spill <strong>of</strong> 238 m 3 (1,500 bbl) could have significant adverse<br />
environmental impacts. The US DOI (2003a) environmental impact statement<br />
assesses economic, environmental, and sociocultural impacts associated with <strong>the</strong><br />
exploration, development, and production <strong>of</strong> <strong>the</strong> Cook Inlet Outer Continental Shelf<br />
in Alaska. One component <strong>of</strong> <strong>the</strong> study involves an assessment <strong>of</strong> <strong>the</strong> effects <strong>of</strong> a<br />
large oil spill, which <strong>the</strong> US DOI defines as a spill greater than or equal to 1,000 bbl<br />
(159 m 3 ). The authors use <strong>the</strong> OSRA model with spill rates from Anderson and<br />
LaBelle (2000) to determine spill occurrence and an oil spill trajectory model that<br />
reflects physical conditions <strong>of</strong> <strong>the</strong> environmental setting to determine <strong>the</strong> chance<br />
that <strong>the</strong> spill might contact environmental resources. The authors <strong>the</strong>n estimate<br />
impacts to economic, environmental, and sociocultural resources affected by <strong>the</strong><br />
differences among tankers. In terms <strong>of</strong> undocumented mitigation adjustments, DNV does not provide<br />
evidence for its downward adjustments that significantly reduce <strong>the</strong> likelihood <strong>of</strong> tanker and terminal spills.<br />
27
hypo<strong>the</strong>tical spill based on <strong>the</strong> modeling results, characteristics <strong>of</strong> <strong>the</strong> affected<br />
environment, documented impacts from previous spills in <strong>the</strong> Alaska region (i.e.<br />
Glacier Bay and Exxon Valdez) and peer-‐reviewed studies. The Cook Inlet<br />
environmental impact statement estimates <strong>the</strong> following potentially significant 14<br />
impacts from a 1,500 bbl (238 m 3 ) oil platform spill or a 4,600 bbl (731 m 3 )<br />
pipeline spill:<br />
• Beach and intertidal fish habitat impacts could last more than a decade from<br />
residual oil<br />
• Mortality <strong>of</strong> endangered and threatened species such as sea otters and Steller<br />
sea lions could occur<br />
• Commercial fisheries could close for an entire season due to tainting<br />
concerns<br />
• Oil remaining in shoreline sediments for up to 10 years could impact clam<br />
and shellfish sport fisheries<br />
• Recreation and tourism areas could close partially or completely<br />
• Oil spill cleanup activities could disturb archaeological resources<br />
• Negative effects could occur to intrinsic values <strong>of</strong> National and State parks.<br />
In addition to significant effects, <strong>the</strong> environmental impact statement also<br />
identifies <strong>the</strong> following spill effects to o<strong>the</strong>r marine-‐related resources that could<br />
occur from a 238 to 731 m 3 oil spill in Cook Inlet:<br />
• The spill could impact an area between 618 and 1,100 km 2<br />
• Between 17 to 38 km <strong>of</strong> shoreline could be contaminated for up to a decade<br />
• Water quality in <strong>the</strong> vicinity <strong>of</strong> <strong>the</strong> spill would be at chronic toxicity levels for<br />
up to 30 days<br />
• Local intertidal and lower trophic-‐level organisms could be depressed<br />
measurably for about one year<br />
• Mortality <strong>of</strong> adult fish, fish fry, and eggs could occur, although <strong>the</strong>re would be<br />
no measurable loss to overall fish populations<br />
• Mortality <strong>of</strong> hundreds to tens <strong>of</strong> thousands <strong>of</strong> birds could occur and recovery<br />
could take from a few years to a few generations<br />
• Mortality <strong>of</strong> small numbers <strong>of</strong> resident marine mammals and recovery could<br />
take from one to five years, although no measurable decline in regional<br />
populations are expected<br />
14 The US DOI uses a definition for significance consistent with <strong>the</strong> Council on Environmental Quality National<br />
Environmental Policy Act (NEPA) regulations, which defines significance in terms <strong>of</strong> context and intensity (US<br />
DOI 2003a p. IV-‐1):<br />
“Context” considers <strong>the</strong> setting <strong>of</strong> <strong>the</strong> Proposed Action, what <strong>the</strong> affected resource might be, and whe<strong>the</strong>r <strong>the</strong> effect on<br />
this resource would be local or more regional in extent. “Intensity” considers <strong>the</strong> severity <strong>of</strong> <strong>the</strong> impact, taking into<br />
account such factors as whe<strong>the</strong>r <strong>the</strong> impact is beneficial or adverse; <strong>the</strong> uniqueness <strong>of</strong> <strong>the</strong> resource (for example,<br />
threatened or endangered species); <strong>the</strong> cumulative aspects <strong>of</strong> <strong>the</strong> impact; and whe<strong>the</strong>r Federal, State, or local laws<br />
may be violated…Our (US DOI) EIS (environmental impact statement) impact analyses address <strong>the</strong> significance <strong>of</strong> <strong>the</strong><br />
impacts on <strong>the</strong> resources considering such factors as <strong>the</strong> nature <strong>of</strong> <strong>the</strong> impact (for example, habitat disturbance or<br />
mortality), <strong>the</strong> spatial extent (local and regional), temporal and recovery times (years, generations), and <strong>the</strong> effects <strong>of</strong><br />
mitigation (for example, implementation <strong>of</strong> <strong>the</strong> oil-‐spill-‐response plan).<br />
28
• Mortality <strong>of</strong> a small number <strong>of</strong> terrestrial mammals and recovery could take<br />
one to three years<br />
• Disproportionately high adverse effects would occur to Native populations<br />
resulting from potential contamination <strong>of</strong> subsistence harvest areas,<br />
tainting concerns and disruption <strong>of</strong> subsistence practices.<br />
In summary, DNV fails to determine <strong>the</strong> likelihood <strong>of</strong> a spill for all spill sizes that<br />
can have a significant adverse environmental impact and fails to provide<br />
supporting evidence for using 5,000 m 3 as <strong>the</strong> implied cut <strong>of</strong>f for significant<br />
adverse effects.<br />
4. Lack <strong>of</strong> clear communication <strong>of</strong> spill estimates generated in detailed technical data<br />
reports in <strong>the</strong> main ENGP application<br />
A fourth deficiency is <strong>Enbridge</strong>’s failure to clearly state spill estimates generated in<br />
<strong>the</strong> detailed technical reports in <strong>the</strong> main application report. For example,<br />
<strong>Enbridge</strong> summarizes <strong>the</strong> 139-‐page Technical Data Report Marine Shipping<br />
Quantitative <strong>Risk</strong> Analysis prepared by DNV in just 23 pages in <strong>the</strong> TERMPOL Study,<br />
in just two pages in Volume 7C, and four pages in Volume 8C <strong>of</strong> <strong>the</strong> ENGP regulatory<br />
application. The executive summary <strong>of</strong> <strong>the</strong> <strong>Enbridge</strong> application summarizes <strong>the</strong><br />
risk <strong>of</strong> tanker spills in just one paragraph that states (<strong>Enbridge</strong> 2010b Vol. 1, p.11-‐<br />
35):<br />
For risk related to vessel transits within <strong>the</strong> Territorial Sea <strong>of</strong> Canada with inclusion<br />
<strong>of</strong> navigation safety mitigation (primarily <strong>the</strong> use <strong>of</strong> te<strong>the</strong>red and close escort tugs),<br />
<strong>the</strong> calculated return period <strong>of</strong> a spill <strong>of</strong> any size from a tanker carrying oil is 350<br />
years. For condensate, <strong>the</strong> return period is 890 years. The return period for large<br />
scale releases increases (risk level decreases) substantially to a level <strong>of</strong> 550 years for<br />
a spill exceeding 5,000 m 3, 2,800 years for a spill exceeding 20,000 m 3 and more than<br />
15,000 years for a spill exceeding 40,000 m 3.<br />
A significant amount <strong>of</strong> important information required to inform decision-‐makers<br />
is missing from both <strong>the</strong> TERMPOL study and Volumes 1, 7C and 8C <strong>of</strong> <strong>the</strong> ENGP<br />
application, including information on <strong>the</strong> methodological approach, data gaps and<br />
limitations, assumptions used throughout <strong>the</strong> analysis, any uncertainties<br />
associated with results, and <strong>the</strong> sensitivity analysis.<br />
<strong>Enbridge</strong> presents spill return periods for pipeline operations in three pages in<br />
Volume 7B and <strong>the</strong>re is no reference to a technical data report or appendix<br />
containing a more comprehensive analysis <strong>of</strong> pipeline spills. Thus not only is <strong>the</strong><br />
information on pipeline spills inadequate in Volume 7B, but no data report exists to<br />
clarify <strong>the</strong> methodology, data, assumptions, and limitations that clearly and<br />
comprehensively explain how pipeline spill return periods were evaluated 15 . The<br />
15 Note that although <strong>the</strong> WorleyParsons (2012) report examines a full-‐bore pipeline rupture and <strong>the</strong> Bercha<br />
Group (2012b; 2012c) reports examine pipeline spills at pump stations and a pipeline spill in densely<br />
29
disconnect between data reports and <strong>the</strong> main ENGP regulatory application, as<br />
well as <strong>the</strong> complete absence <strong>of</strong> a data report for pipeline spills, reduce<br />
accessibility to critical information, present barriers to <strong>the</strong> effective<br />
communication <strong>of</strong> spill likelihood to stakeholders, and could negatively impact <strong>the</strong><br />
decision-‐making process.<br />
5. Failure to clearly address <strong>the</strong> effective implementation <strong>of</strong> mitigation measures that<br />
reduce risk<br />
Ano<strong>the</strong>r consideration related to clarity concerns <strong>the</strong> presentation <strong>of</strong> mitigation<br />
measures that purportedly reduce risk without discussing <strong>the</strong> effective<br />
implementation <strong>of</strong> risk management measures. In <strong>the</strong> marine shipping QRA, DNV<br />
identifies mitigation measures that it claims will reduce <strong>the</strong> likelihood <strong>of</strong> a spill.<br />
<strong>Enbridge</strong>’s consultants state “Should any <strong>of</strong> <strong>the</strong>se requirements not be met <strong>the</strong> risk<br />
reduction effect would decrease accordingly.” (Brandsæter and H<strong>of</strong>fman 2010 p. 8-‐<br />
120). Ensuring effective implementation is <strong>the</strong> responsibility <strong>of</strong> <strong>the</strong> company and<br />
<strong>the</strong> NEB, which is responsible for regulating companies’ activities. The<br />
enforcement and monitoring record <strong>of</strong> <strong>the</strong> NEB raises serious doubts about <strong>the</strong><br />
effectiveness <strong>of</strong> implementing risk management. According to an audit performed<br />
by <strong>the</strong> Commissioner <strong>of</strong> <strong>the</strong> Environment and Sustainable Development (2011 p.<br />
10), nearly two-‐thirds (64%) <strong>of</strong> <strong>the</strong> compliance verification files reviewed by <strong>the</strong><br />
NEB identified deficiencies and only 7% <strong>of</strong> those files provided evidence <strong>the</strong> NEB<br />
followed up with companies to determine if deficiencies were corrected. Fur<strong>the</strong>r,<br />
100% <strong>of</strong> <strong>the</strong> emergency response plans reviewed had deficiencies and <strong>the</strong>re was a<br />
follow-‐up to address <strong>the</strong> deficiencies in only one case (CESD 2011 p. 11). Thus, if<br />
<strong>Enbridge</strong> fails to implement mitigation measures and <strong>the</strong> NEB fails to take<br />
corrective action, spill likelihood could significantly exceed <strong>Enbridge</strong>’ s estimates<br />
that assume effective implementation <strong>of</strong> all risk-‐reducing mitigation measures.<br />
Fur<strong>the</strong>rmore, inadequate monitoring and enforcement have implications for<br />
emergency response in <strong>the</strong> event that a spill from <strong>the</strong> ENGP occurs. If <strong>the</strong> NEB fails<br />
to enforce emergency response initiatives outlined by <strong>Enbridge</strong> in <strong>the</strong> ENGP<br />
application to respond to a spill, a similar situation may result as <strong>the</strong> 20,000-‐bbl<br />
diluted bitumen spill that shutdown sections <strong>of</strong> <strong>the</strong> Kalamazoo River near<br />
Marshall, Michigan in July 2010 (NTSB 2012). Factual reports from <strong>the</strong> NTSB<br />
investigation into <strong>the</strong> spill characterize <strong>Enbridge</strong>’s response as incompetent in <strong>the</strong><br />
detection and shutdown <strong>of</strong> <strong>the</strong> spill and suggest that <strong>Enbridge</strong> demonstrated<br />
inadequate preparation to contain <strong>the</strong> spill. Indeed, <strong>Enbridge</strong> control room<br />
operators failed to detect or attempt to shutdown <strong>the</strong> ruptured pipeline for 17<br />
hours even though monitoring systems repeatedly sounded alarms and displayed<br />
low-‐pressure readings (NTSB 2012). After <strong>the</strong> spill was detected, <strong>Enbridge</strong><br />
experienced considerable difficulties locating contractors and o<strong>the</strong>r resources in<br />
<strong>the</strong> region to contain <strong>the</strong> spill and waited for <strong>the</strong> US Environmental Protection<br />
Agency to eventually provide <strong>the</strong> contact information for contractors (NTSB 2012).<br />
populated areas, both <strong>of</strong> <strong>the</strong>se reports are standalone studies that are independent from Volume 7B and were<br />
submitted two years after <strong>the</strong> initial application.<br />
30
In its regulatory application for <strong>the</strong> ENGP, <strong>Enbridge</strong> outlines a general spill<br />
response plan and claims that equipment will be pre-‐staged to improve response<br />
time (<strong>Enbridge</strong> 2010b Vol. 8C p. 5-‐1). However, <strong>the</strong> weak monitoring record <strong>of</strong> <strong>the</strong><br />
NEB (CESD 2011) and <strong>Enbridge</strong>’s recent mismanagement <strong>of</strong> <strong>the</strong> Line B spill in<br />
Michigan suggest that any mitigation measures identified in <strong>the</strong> ENGP application<br />
to reduce spill likelihood and minimize spill damage must include a risk<br />
assessment <strong>of</strong> <strong>the</strong> likelihood <strong>of</strong> implementation failure and must be accompanied<br />
by a detailed implementation plan that clearly outlines a comprehensive<br />
monitoring and verification program 16 .<br />
Evaluation: There are five major deficiencies related to <strong>the</strong> clarity criterion and thus this<br />
criterion is not met.<br />
Reasonableness<br />
Reasonableness: The analytical approach ensures quality, integrity, and objectivity, and<br />
meets high scientific standards in terms <strong>of</strong> analytical methods, data, assumptions, logic,<br />
and judgment.<br />
The methodological approach estimating spill return periods for <strong>the</strong> ENGP contains<br />
five major deficiencies related to <strong>the</strong> reasonableness criterion. Major deficiencies<br />
include:<br />
1. Inappropriate definition <strong>of</strong> <strong>the</strong> study area to estimate spill return periods for tanker<br />
operations<br />
DNV calculates return periods for tanker spills based on an inappropriate<br />
definition <strong>of</strong> <strong>the</strong> study area. Although a sensitivity analysis extends <strong>the</strong> transit area<br />
to 200 nm <strong>of</strong>f <strong>the</strong> BC coast, DNV does not calculate <strong>the</strong> likelihood <strong>of</strong> a spill for <strong>the</strong><br />
entire tanker voyage to any key export markets in Asia or <strong>the</strong> US, nor does it<br />
examine <strong>the</strong> potential effects <strong>of</strong> a spill outside <strong>of</strong> <strong>the</strong> narrowly defined BC study<br />
region.<br />
DNV limits its analysis <strong>of</strong> tanker incident frequencies to three shipping routes<br />
within Canada’s Territorial Sea that represent an average <strong>of</strong> 233 nm. Yet, one-‐way<br />
sailing distances from Kitimat, BC to <strong>the</strong> three key Nor<strong>the</strong>ast Asia markets <strong>of</strong><br />
Shanghai, China, Yokohama, Japan, and Ulsan, South Korea range from 4,041 to<br />
4,865 nm (<strong>Enbridge</strong> 2010b Vol. 2 App. A p. 13) and <strong>the</strong> approximate one-‐way<br />
distance from Kitimat to San Francisco and Los Angeles, California are respectively<br />
1,051 nm and 1,391 nm (Sea Distances -‐ Voyage Calculator undated). Thus, DNV<br />
ignores an average <strong>of</strong> nearly 4,200 nm to key markets in Asia and 1,000 nm to<br />
markets in <strong>the</strong> US per tanker route, which represents a significant exclusion <strong>of</strong> <strong>the</strong><br />
distances navigated by tankers (Table 20). Assuming 149 oil tankers sail at least<br />
one leg <strong>of</strong> <strong>the</strong>ir voyage to Asia or <strong>the</strong> US, one-‐way distance shortfalls per tanker<br />
16 We acknowledge that <strong>the</strong> <strong>Enbridge</strong> spill in Michigan occurred in a different jurisdiction than that regulated<br />
by <strong>the</strong> NEB. However, we reference <strong>the</strong> mismanagement <strong>of</strong> <strong>the</strong> spill to demonstrate that poor<br />
implementation <strong>of</strong> a spill response plan can have serious consequences.<br />
31
amount to <strong>the</strong> omission <strong>of</strong> over 624,000 nm to Asia markets and over 147,000 nm<br />
to markets in <strong>the</strong> US per year.<br />
Table 20: Differences in Nautical Miles used to Estimate Tanker <strong>Spill</strong>s and Actual Nautical<br />
Miles to Key Export Markets<br />
Key Export Market<br />
One-‐way<br />
Distance to<br />
Market<br />
(in nm)<br />
Average One-‐<br />
way Distance<br />
in Study Area<br />
(in nm)<br />
One-‐Way<br />
Distance<br />
Shortfall Per<br />
Tanker<br />
(in nm)<br />
Total<br />
Distance<br />
Shortfall Per<br />
Year<br />
(in nm)<br />
Asia Markets<br />
Shanghai, China* 4,865<br />
4,631 690,044<br />
Yokohama, Japan*<br />
Ulsan, South Korea*<br />
4,041<br />
4,363<br />
233<br />
3,808<br />
4,129<br />
567,342<br />
615,246<br />
Average<br />
US Markets<br />
4,423 4,189 624,211<br />
San Francisco** 1,051<br />
818 121,832<br />
Los Angeles** 1,391 233<br />
1,158 172,492<br />
Average 1,221 988 147,162<br />
Source: Brandsæter and H<strong>of</strong>fman (2010 p. 3-‐1); <strong>Enbridge</strong> (2010b Vol. 2 App. A p. 13); http://sea-‐distances.com/<br />
* We calculate nautical miles as half <strong>of</strong> <strong>the</strong> round-‐trip distance to all three regions in <strong>Enbridge</strong> (2010b Vol. 2 App A. p. 13).<br />
** We calculate nautical miles from Kitimat to San Francisco and Los Angeles using <strong>the</strong> calculator from http://sea-‐<br />
distances.com/<br />
Failure to consider spills outside <strong>the</strong> study region is contrary to CEAA, which<br />
requires an assessment <strong>of</strong> environmental effects that would occur “outside<br />
Canada” (CEAA Sec. 5). Thus, DNV’s methodological approach that ignores <strong>the</strong><br />
majority <strong>of</strong> <strong>the</strong> distance sailed by tankers to key export markets significantly<br />
underestimates spill likelihood and prohibits decision-‐makers from determining<br />
significant adverse environmental effects <strong>of</strong> <strong>the</strong> ENGP outside Canada required<br />
under CEAA.<br />
2. Failure to adjust tanker incident frequency data to correct for underreporting<br />
Literature in peer-‐reviewed sources suggests that vessel accident data reported in<br />
<strong>the</strong> LRFP database, which DNV uses to determine tanker incident frequencies in<br />
<strong>the</strong> marine shipping QRA, have serious deficiencies. Hassel et al. (2011) examine<br />
<strong>the</strong> LRFP database for underreporting <strong>of</strong> foundering, fire/explosion, collision,<br />
wrecked/stranded, contact with a pier, and hull/machinery accidents for merchant<br />
vessels exceeding 100 gross tonnes registered in particular states (flag states)<br />
including Canada, Denmark, Ne<strong>the</strong>rlands, Norway, Sweden, United Kingdom, and<br />
<strong>the</strong> US from January 2005 to December 2009. Using various statistical methods,<br />
<strong>the</strong> researchers estimate that reporting performance by LRFP ranges between 4%<br />
and 62% for select flag states compared to actual accident occurrences, suggesting<br />
that as few as one in 25 accidents were reported in <strong>the</strong> LRFP database for a<br />
particular flag state over a five-‐year period 17 . In <strong>the</strong> best-‐case scenario for vessel<br />
17 Hassel et al. (2011) suggest that results should be interpreted with caution due to assumptions and<br />
estimation methods used by <strong>the</strong> authors. However, according to Hassel et al. (2011), <strong>the</strong>ir findings are<br />
consistent with those made in <strong>the</strong> study by Psarros et al. (2010).<br />
32
accidents in Canada, <strong>the</strong> LRFP database reports 69% <strong>of</strong> all accidents and thus omits<br />
nearly one-‐third (31%) <strong>of</strong> all accidents occurring for vessels with a Canadian flag<br />
(Hassel et al. 2011). A separate study conducted by Psarros et al. (2010) observes<br />
similar underreporting in <strong>the</strong> LRFP database for accidents from vessels registered<br />
in Norway. Based on an analysis <strong>of</strong> accident data for merchant vessels exceeding<br />
100 gross registered tonnage from February 1997 to February 2007, <strong>the</strong><br />
researchers estimate that at best only one in three (30%) occurred accidents are<br />
reported in <strong>the</strong> LRFP database 18 . Thus, <strong>the</strong> LRFP database has no record for 70%<br />
<strong>of</strong> accidents from vessels registered in Norway over a 10 year period.<br />
Fur<strong>the</strong>rmore, Psarros et al. (2010) observe that <strong>the</strong> effect <strong>of</strong> <strong>the</strong> vessel’s size on<br />
reporting performance is insignificant and that <strong>the</strong> seriousness <strong>of</strong> an accident does<br />
not have a significant effect on <strong>the</strong> likelihood <strong>of</strong> <strong>the</strong> accident being reported. The<br />
relationship between incident frequency underreporting in <strong>the</strong> LRFP database and<br />
spill frequency is unknown due to DNV’s failure to include proprietary data from<br />
LRFP in its study.<br />
To address underreporting, Hassel et al. (2011) suggest that statistical accident<br />
data should be accompanied by adjustments such as correction factors, safety<br />
margins, or expert judgment. DNV did not adjust data derived from <strong>the</strong> LRFP<br />
database to incorporate any uncertainties associated with LRFP data in <strong>the</strong>ir<br />
methodological approach. Even if underreporting relates to minor incidents and<br />
has only a minimal effect on incident frequencies, DNV should, at <strong>the</strong> very least,<br />
disclose <strong>the</strong> known issue <strong>of</strong> incomplete LRFP data in a transparent manner and<br />
describe why analysts did not adjust <strong>the</strong> data accordingly. DNV’s failure to<br />
acknowledge deficiencies in LRFP data and to make adjustments to reflect<br />
potential underreporting is particularly surprising given that <strong>the</strong> authors <strong>of</strong> <strong>the</strong><br />
article documenting underreporting were employees <strong>of</strong> DNV when <strong>the</strong> article was<br />
published in 2010.<br />
3. Potential double-‐counting <strong>of</strong> mitigation measures for LRFP tanker incident data<br />
DNV decreases <strong>the</strong> likelihood <strong>of</strong> tanker spills by adjusting LRFP data with<br />
mitigation measures based on <strong>the</strong> use <strong>of</strong> escort and te<strong>the</strong>red tugs at Kitimat<br />
Terminal. DNV claims that <strong>the</strong> use <strong>of</strong> escort and te<strong>the</strong>red tugs will reduce <strong>the</strong><br />
frequency <strong>of</strong> powered and drift groundings 80% to 90% and will reduce collision<br />
incidents 5% compared to tanker incidents without <strong>the</strong>se mitigation measures<br />
(Brandsæter and H<strong>of</strong>fman 2010 p. 8-‐120). As a result <strong>of</strong> <strong>the</strong>se mitigation<br />
measures, spill likelihood decreases three-‐fold from an unmitigated return period<br />
<strong>of</strong> 78 years for any size oil or condensate tanker spill to a mitigated return period<br />
<strong>of</strong> 250 years.<br />
LRFP tanker incident data may already represent locations that use escort tugs for<br />
tanker traffic and thus DNV’s downward adjustments to <strong>the</strong> LRFP data may<br />
double-‐count mitigation measures that reduce spill likelihood. According to DNV,<br />
18 Psarros et al. (2010) point out that, although <strong>the</strong>ir findings coincide with previous studies (Norway 2008<br />
and Thomas and Skjong 2009 as cited in Psarros et al. 2010), <strong>the</strong> results should be treated carefully.<br />
33
LRFP data represent international tanker incident frequencies between 1990 and<br />
2006 (Brandsæter and H<strong>of</strong>fman 2010 p. 5-‐49). A report entitled Study <strong>of</strong> Tug<br />
Escorts in Puget Sound prepared by The Glosten Associates for <strong>the</strong> Washington<br />
State Department <strong>of</strong> Ecology in 2004 discusses <strong>the</strong> current and historical use <strong>of</strong><br />
escort tugs at several international ports in a time period that overlaps with <strong>the</strong><br />
1990-‐2006 data used by DNV in its estimate <strong>of</strong> tanker incidents for <strong>the</strong> ENGP. In<br />
2004 when <strong>the</strong> study was released, escort tugs were required under state or<br />
federal law in at least four locations in <strong>the</strong> United States and a fur<strong>the</strong>r nine<br />
locations voluntary used escort tugs for inbound and outbound tankers (Glosten<br />
2004 p. 8-‐9) (Table 21). DNV provides no evidence in <strong>the</strong> QRA that it adjusted <strong>the</strong><br />
LRFP dataset for ports where escort tugs are already in use. Therefore if <strong>the</strong>se<br />
adjustments were not made, <strong>the</strong> downward adjustments to LRFP data double<br />
count mitigation impacts <strong>of</strong> tugs and underestimate <strong>the</strong> actual spill risk for ENGP<br />
tankers.<br />
Table 21: Escort Tug Usage at International Tanker Ports<br />
Location Escort Tug Usage<br />
Puget Sound, Washington Mandatory<br />
Prince William Sound, Alaska Mandatory<br />
San Francisco Bay, California Mandatory<br />
Los Angeles/Long Beach, California Mandatory<br />
Whiffenhead, Newfoundland Voluntary<br />
Mongstad, Norway Voluntary<br />
Rafsnes, Norway Voluntary<br />
Br<strong>of</strong>jorden, Sweden Voluntary<br />
Go<strong>the</strong>nburg, Sweden Voluntary<br />
Porvoo, Finland Voluntary<br />
Sullom Voe, Scotland Voluntary<br />
Milford Haven, England Voluntary<br />
Liverpool, England Voluntary<br />
Source: Adapted from Glosten (2004 p. 8-‐9)<br />
4. Inadequate consideration <strong>of</strong> <strong>the</strong> corrosiveness <strong>of</strong> diluted bitumen associated with<br />
internal corrosion that may increase spill frequency<br />
The methodological approach estimating spill frequencies provides an inadequate<br />
treatment <strong>of</strong> <strong>the</strong> corrosiveness <strong>of</strong> dilbit that contains higher sulphur<br />
concentrations (EC OPD 2012). <strong>Enbridge</strong> does not incorporate <strong>the</strong> potential for<br />
increased corrosion associated with transporting dilbit into return periods for<br />
pipeline spills in Volume 7B nor does DNV include it in <strong>the</strong>ir methodology for<br />
determining tanker and terminal spill return periods. The Bercha Group (2012b)<br />
study evaluating pipeline failure frequencies that affect public safety recognizes<br />
internal and external corrosion as potential causes for pipeline failure but<br />
significantly reduces risk from corrosion by 80% without adequate justification.<br />
Fur<strong>the</strong>r, WorleyParsons (2012) states that <strong>the</strong> threat <strong>of</strong> internal and external<br />
corrosion is negligible and thus excludes corrosion in <strong>the</strong>ir estimates <strong>of</strong> pipeline<br />
spills.<br />
34
Evidence suggests that sulphur concentrations in dilbit may increase <strong>the</strong><br />
corrosiveness <strong>of</strong> metals used for ENGP tanker, terminal, and pipeline operations.<br />
Higher sulphur concentrations can present a corrosive threat to <strong>the</strong> integrity <strong>of</strong><br />
metals (Lyons and Plisga 2005) including metals used for pipelines, storage tanks,<br />
and cargo holds. According to Environment Canada’s Oil Properties Database, <strong>the</strong><br />
sulphur content <strong>of</strong> West Texas Intermediate oil ranges between 0.34% to 0.57%<br />
whereas <strong>the</strong> sulphur content for Athabasca Bitumen ranges from 4.41% to 5.44%<br />
(EC OPD 2012), or between nine and 12 times higher than <strong>the</strong> benchmark <strong>of</strong> West<br />
Texas Intermediate. Hence, <strong>the</strong> higher sulphur content in dilbit presents a<br />
potential increased risk <strong>of</strong> failure from internal corrosion for metals used in <strong>the</strong><br />
construction <strong>of</strong> pipelines, tankers, and storage tanks for <strong>the</strong> ENGP.<br />
Higher internal corrosion rates associated with <strong>the</strong> transportation <strong>of</strong> dilbit are<br />
evident in <strong>the</strong> comparison <strong>of</strong> corrosion incidents between Alberta and US pipeline<br />
systems. Between 1990 and 2005, internal corrosion accounted for nearly a<br />
quarter (24.8%) <strong>of</strong> crude oil pipeline incidents in Alberta (AEUB 2007). In<br />
comparison, internal corrosion incidents for crude oil pipelines in <strong>the</strong> US<br />
represented less than one-‐sixth (13.7%) <strong>of</strong> all pipeline incidents between 1986 and<br />
2009 (US PHMSA 2012) 19 . Although <strong>the</strong>se findings do not prove that increased<br />
corrosiveness associated with transporting dilbit caused a higher rate <strong>of</strong> failure in<br />
<strong>the</strong> Alberta pipeline system compared to <strong>the</strong> US system, <strong>the</strong> results illustrate that<br />
more information is needed on <strong>the</strong> corrosiveness <strong>of</strong> dilbit to metals used for ENGP<br />
operations.<br />
In summary, <strong>the</strong> risk analysis should incorporate any potential increases in<br />
corrosiveness from transporting and handling dilbit in an appropriate manner to<br />
ensure that <strong>the</strong> potential for higher failure rates are quantified in probabilistic<br />
terms. Increased corrosion could negate any risk reducing effects from mitigation<br />
measures that purportedly decrease <strong>the</strong> likelihood <strong>of</strong> tanker, terminal, and pipeline<br />
spills.<br />
5. Failure to consider different vessel characteristics in tanker incident frequencies<br />
There are two principle concerns related to vessel characteristics in <strong>the</strong> estimation<br />
<strong>of</strong> tanker incident frequencies. First, DNV’s methodology in its marine shipping<br />
QRA fails to differentiate between VLCC, Suezmax, and Aframax tankers for tanker<br />
and terminal spills, even though <strong>Enbridge</strong> recognizes distinct maneuverability<br />
differences among tanker classes. According to DNV, “The incident frequencies<br />
derived from <strong>the</strong> LRFP data are considered to be valid for all three tanker classes<br />
forecast to call at Kitimat Terminal. Tanker incident frequencies are influenced<br />
more by <strong>the</strong> specific shipping route, than <strong>the</strong> type <strong>of</strong> tanker” (Brandsæter and<br />
19 We calculate <strong>the</strong> proportion <strong>of</strong> internal corrosion incidents based on separate incident data from <strong>the</strong><br />
PHMSA for 1986-‐2001 and 2002-‐2009. Between 1986 and 2001, <strong>the</strong> PHMSA reported 1,263 total incidents,<br />
168 (13.3%) <strong>of</strong> which were due to internal corrosion. Between 2002 and 2009, PHMSA reported 182 internal<br />
corrosion incidents out <strong>of</strong> 1,291 total incidents or 14.1%. Both data sets represent internal corrosion<br />
incidents for onshore crude oil pipelines.<br />
35
H<strong>of</strong>fman 2010 p. 5-‐49). However, a report prepared for <strong>Enbridge</strong> by FORCE<br />
Technology entitled Maneuvering Study <strong>of</strong> Escorted Tankers to and from Kitimat:<br />
Real-‐time Simulations <strong>of</strong> Escorted Tankers for a Terminal at Kitimat clearly<br />
determines distinct differences among VLCC, Suezmax, and Aframax tankers for<br />
several maneuverability characteristics including steering ability, turning ability,<br />
and stopping ability. In terms <strong>of</strong> steering ability, FORCE determines that VLCCs<br />
require over one and a half times <strong>the</strong> distance to conduct a zigzag test 20 than<br />
Aframax tankers with both vessels in laden condition (see Figure 4-‐1 in FORCE<br />
2010). Similarly, for <strong>the</strong> turning ability test 21 for laden tankers, results show a<br />
considerably larger area required to turn VLCCs than both Suezmax and Aframax<br />
tankers when at full sea speed and at 10 knots (See Figures 4-‐2 and 4-‐2 in FORCE<br />
2010). Finally, in terms <strong>of</strong> stopping ability, loaded VLCCs require nearly one and a<br />
half times <strong>the</strong> stop distance compared to Aframax tankers and nearly twice <strong>the</strong><br />
distance than Suezmax tankers at 10 knots when <strong>the</strong> engines are running astern at<br />
full power (Figure 4-‐5 in FORCE 2010).<br />
Based on <strong>the</strong> detailed findings in <strong>the</strong> report submitted by FORCE, <strong>the</strong>re are indeed<br />
very different maneuverability characteristics among VLCCs, Suezmax, and<br />
Aframax tankers navigating shipping routes. Thus, DNV’s assumption <strong>of</strong><br />
uniformity among <strong>the</strong> three tanker classes fails to incorporate any <strong>of</strong> <strong>the</strong> distinct<br />
handling capabilities <strong>of</strong> each tanker that could affect incident rates. Depending on<br />
<strong>the</strong> nature <strong>of</strong> <strong>the</strong> LRFP data, <strong>the</strong> uniformity assumption potentially results in an<br />
underestimate <strong>of</strong> particular incident occurrences for VLCCs compared to Suezmax<br />
and Aframax tankers if VLCCs have a higher incident frequency and <strong>the</strong> LRFP<br />
incident data largely consist <strong>of</strong> incident frequencies for Suezmax and Aframax<br />
tankers. DNV’s failure to include proprietary LRFP data prevents any verification<br />
<strong>of</strong> incident occurrence rates for <strong>the</strong> various tanker classes, however Eliopoulou<br />
and Papanikolaou (2007) found that tanker incidents with serious consequences<br />
or total losses and spillage rates between 1990 and 2003 were highest for VLCCs<br />
compared to Aframax and Suezmax tankers.<br />
A second consideration is <strong>the</strong> relative incident frequencies among different age<br />
classes <strong>of</strong> tankers. A recent study from Eliopoulou et al. (2011) examines <strong>the</strong><br />
relationship between tanker age and accidents in tanker casualty data from <strong>the</strong><br />
LRFP database after <strong>the</strong> Oil Pollution Act <strong>of</strong> 1990. The authors determine that<br />
incident rates for non-‐accidental structural failure, or what DNV refers to as<br />
foundering, vary significantly depending on <strong>the</strong> age <strong>of</strong> <strong>the</strong> double-‐hull tanker.<br />
Indeed, non-‐accidental structural failure tanker incidents for double-‐hull tankers<br />
20 According to FORCE, tankers perform <strong>the</strong> zigzag test by “…commanding <strong>the</strong> rudder 10 deg. to port. When<br />
<strong>the</strong> ship has changed its course 10 deg. from its initial course, <strong>the</strong> rudder is commanded 10 deg. to starboard.<br />
When <strong>the</strong> ship has changed its course 10 deg. to starboard from its original course, <strong>the</strong> rudder is again<br />
commanded 10 deg. to port.” (FORCE 2010 p. 19). The test completes after two zigzags.<br />
21 Tankers perform <strong>the</strong> turning ability test by “…commanding <strong>the</strong> rudder 35 deg. to starboard while <strong>the</strong><br />
engine is running at <strong>the</strong> maximum load. As <strong>the</strong> ship starts to turn, a great part <strong>of</strong> <strong>the</strong> ship’s longitudinal speed<br />
is transferred into a transverse (drift) speed that due to <strong>the</strong> great resistance reduces <strong>the</strong> longitudinal speed<br />
significantly.” (FORCE 2010 p. 20).<br />
36
anging between 16 and 20 years 22 are over 2.5 times higher compared to tankers<br />
aged 11 to 15 years and over 4 times higher compared to tankers aged 6 to 10<br />
years. In 2009, <strong>the</strong> authors estimate that <strong>the</strong> average age <strong>of</strong> double hull tankers in<br />
<strong>the</strong> worldwide operational fleet was between 4 and 8 years. Papanikolaou et al.<br />
(2009) estimate that, due to <strong>the</strong> young age <strong>of</strong> <strong>the</strong> worldwide tanker fleet, non-‐<br />
accidental structural failures could become significant after 2020, which is <strong>the</strong> date<br />
that ENGP plans to be in full operation. Thus, historical incident frequency data<br />
from <strong>the</strong> LRFP database may underestimate future incident rates for non-‐<br />
accidental structural failures for ENGP tankers since <strong>the</strong> methodological approach<br />
in <strong>the</strong> QRA does not consider <strong>the</strong> likely increase in double-‐hull tanker age during<br />
<strong>the</strong> operating period <strong>of</strong> <strong>the</strong> ENGP.<br />
In summary, DNV’s methodology should differentiate tanker incidents and spill<br />
rates among <strong>the</strong> different tanker classes and different tanker ages. Failure to<br />
consider different vessel characteristics results in a potential underestimate <strong>of</strong><br />
future tanker accidents.<br />
Evaluation: There are five major deficiencies related to <strong>the</strong> reasonableness criterion and<br />
thus this criterion is not met.<br />
Reliability<br />
Reliability: Appropriate analytical methods explicitly describe and evaluate sources <strong>of</strong><br />
uncertainty and variability that affect risk, and estimate <strong>the</strong> magnitudes <strong>of</strong> uncertainties<br />
and <strong>the</strong>ir effects on estimates <strong>of</strong> risk.<br />
The methodological approach estimating spill return periods in <strong>the</strong> ENGP regulatory<br />
application contains two major deficiencies related to <strong>the</strong> reliability criterion:<br />
1. Lack <strong>of</strong> confidence intervals that communicate uncertainty and variability in spill<br />
estimates for tanker, terminal, and pipeline operations<br />
The methodologies estimating tanker, terminal, and pipeline spills for <strong>the</strong> ENGP<br />
fail to provide confidence intervals that characterize and communicate uncertainty<br />
and variability. There are no confidence intervals for any <strong>of</strong> <strong>the</strong> spill estimates or<br />
failure frequencies in Volume 7B, Volume 8C, <strong>the</strong> TERMPOL Study, <strong>the</strong> marine<br />
shipping QRA prepared by DNV, <strong>the</strong> Bercha Group (2012a; 2012b; 2012c) studies,<br />
or <strong>the</strong> WorleyParsons (2012) report. Since confidence intervals provide a measure<br />
<strong>of</strong> <strong>the</strong> precision <strong>of</strong> a calculated value and describe <strong>the</strong> uncertainty surrounding an<br />
estimate, <strong>the</strong> absence <strong>of</strong> confidence understates <strong>the</strong> degree <strong>of</strong> risk. Failure to<br />
present confidence intervals implies that <strong>the</strong>re is little or no uncertainty in spill<br />
estimates and provides a false sense <strong>of</strong> confidence in <strong>the</strong> results. Thus spill<br />
estimates for <strong>the</strong> ENGP fail to provide a measure <strong>of</strong> precision, fail to communicate<br />
uncertainty in spill-‐related data, and potentially mislead decision-‐makers to<br />
presume that <strong>the</strong>re is certainty in <strong>the</strong> estimates even though this is not <strong>the</strong> case.<br />
22 <strong>Enbridge</strong> has stated that it will not use tankers over 20 years <strong>of</strong> age in an effort to prevent hydrocarbon<br />
spills (<strong>Enbridge</strong> 2010c).<br />
37
2. Failure to complete a sensitivity analysis that effectively evaluates uncertainty<br />
associated with spill estimates<br />
The various technical reports addressing spill likelihood submitted for <strong>the</strong> ENGP<br />
exclude comprehensive sensitivity analyses that measure <strong>the</strong> uncertainty <strong>of</strong> spill<br />
estimates in a meaningful way. The analysis <strong>of</strong> pipeline spills in Volume 7B <strong>of</strong> <strong>the</strong><br />
ENGP application, <strong>the</strong> analyses prepared by <strong>the</strong> Bercha Group (2012a; 2012b;<br />
2012c), and WorleyParsons (2012) do not contain sensitivity analyses.<br />
DNV completed a sensitivity analysis in <strong>the</strong> marine shipping QRA although it<br />
contains several deficiencies. First, <strong>the</strong> limited sensitivity analysis for tanker<br />
traffic in <strong>the</strong> marine shipping QRA examines only four parameters: increased<br />
scaling factor for grounding, increased traffic density, increased/decreased<br />
number <strong>of</strong> tankers calling Kitimat Terminal, and extending segments 5 and 8 by<br />
200 nm. DNV fails to examine sufficient increases in parameters, particularly<br />
increases in tanker traffic associated with its expansion scenario that increases oil<br />
pipeline throughput to 850 kbpd and condensate pipeline throughput to 275 kbpd<br />
(<strong>Enbridge</strong> 2010b Information Request No. 3). This increased volume would result<br />
in an increase in tanker traffic <strong>of</strong> 50%, much higher than <strong>the</strong> 14% increase in<br />
tanker traffic used by DNV in its sensitivity analysis. The higher tanker traffic<br />
would in turn significantly increase spill likelihood. Second, DNV does not examine<br />
changes in critical parameters such as conditional probabilities and incident<br />
frequencies to determine <strong>the</strong>ir effect on spill likelihood. Since incident frequencies<br />
and conditional probabilities are multiplied toge<strong>the</strong>r, any uncertainty in <strong>the</strong>se<br />
estimates propagate through to <strong>the</strong> final estimate <strong>of</strong> spill likelihood and could<br />
result in significant changes to spill return periods. The uncertainty <strong>of</strong> <strong>the</strong>se<br />
critical parameters must be tested with a comprehensive sensitivity analysis.<br />
Third, <strong>the</strong>re is no sensitivity analysis for mitigated tanker operations, as well as<br />
unmitigated and mitigated spills at <strong>the</strong> marine terminal. Fourth, <strong>the</strong> sensitivity<br />
analysis for tanker spills only tests one parameter change at a time and does not<br />
assess <strong>the</strong> impact <strong>of</strong> simultaneously changing multiple parameters. Fifth, o<strong>the</strong>r<br />
important regulatory documents such as TERMPOL STUDY NO. 3.15: General <strong>Risk</strong><br />
Analysis and Intended Methods <strong>of</strong> Reducing <strong>Risk</strong> and Volume 8C: <strong>Risk</strong> <strong>Assessment</strong> and<br />
Management <strong>of</strong> <strong>Spill</strong>s – Marine Transportation do not refer to <strong>the</strong> limited sensitivity<br />
analysis completed in <strong>the</strong> marine shipping QRA. Thus, <strong>the</strong> sensitivity analysis for<br />
ENGP spill estimates evaluates only four parameters for <strong>the</strong> entire project,<br />
ineffectively measures <strong>the</strong> magnitude <strong>of</strong> uncertainties, and results fail to appear in<br />
main studies submitted by <strong>Enbridge</strong> for <strong>the</strong> ENGP regulatory application.<br />
Evaluation: There are two major deficiencies related to <strong>the</strong> reliability criterion and thus<br />
this criterion is not met.<br />
Validity<br />
Validity: Independent third-‐party experts review and validate findings <strong>of</strong> <strong>the</strong> risk analysis<br />
to ensure credibility, quality, and integrity <strong>of</strong> <strong>the</strong> analysis.<br />
38
The absence <strong>of</strong> expert review for <strong>the</strong> majority <strong>of</strong> <strong>the</strong> ENGP regulatory application<br />
related to spill return periods represents one major deficiency. Fur<strong>the</strong>rmore, <strong>the</strong> lack<br />
<strong>of</strong> third party, independent expert reviewers for components <strong>of</strong> <strong>the</strong> risk analyses to<br />
undergo expert review represents ano<strong>the</strong>r major deficiency related to <strong>the</strong> validity<br />
criterion.<br />
1. Inadequate review and validation <strong>of</strong> spill estimates for tanker, terminal, and pipeline<br />
operations<br />
There is no evidence to suggest that <strong>the</strong> majority <strong>of</strong> findings in Volume 7B, Volume<br />
8C, DNV’s marine shipping QRA, TERMPOL Study No. 3.15, <strong>the</strong> Bercha Group<br />
(2012a; 2012b; 2012c) studies or <strong>the</strong> WorleyParsons study were reviewed or<br />
validated by experts. Volume 7B and Volume 8C <strong>of</strong> <strong>the</strong> ENGP regulatory application<br />
and <strong>the</strong> Bercha Group (2012c) study contain no reference to any expert peer<br />
review or validation <strong>of</strong> estimates for tanker, terminal, and pipeline spills. DNV’s<br />
methodological approach in <strong>the</strong> marine shipping QRA (and partly summarized in<br />
<strong>the</strong> TERMPOL Study) underwent expert review to identify and evaluate hazards<br />
that influence tanker risk, as well as validate local scaling factors that adjust tanker<br />
operations to <strong>the</strong> BC study area. However, <strong>the</strong>se two components represent only a<br />
portion <strong>of</strong> <strong>the</strong> larger methodology estimating return periods for tanker spills and<br />
DNV did not undertake expert review and validation <strong>of</strong> important findings related<br />
to incident frequencies, conditional probabilities, and mitigation measures, as well<br />
as return periods for tanker and terminal spills. The Bercha Group (2012a; 2012b)<br />
claims that certain components <strong>of</strong> its methodological approach determining <strong>the</strong><br />
failure frequency for spills at Kitimat Terminal and pipeline ruptures were<br />
discussed with experts. Yet, <strong>the</strong> Bercha Group provides no evidence <strong>of</strong> any<br />
consultations with experts in ei<strong>the</strong>r report and thus it remains unclear how expert<br />
judgment was used in <strong>the</strong> reports and whe<strong>the</strong>r or not <strong>the</strong> experts were<br />
independent. With regards to <strong>the</strong> WorleyParsons report, sections <strong>of</strong> <strong>the</strong> pipeline<br />
failure frequency assessment underwent expert judgment, particularly failure<br />
frequencies for incorrect operations and geohazards, although <strong>the</strong>se frequencies<br />
represent only two <strong>of</strong> <strong>the</strong> eight hazards for which spill frequencies were developed<br />
and <strong>the</strong>re are issues related to <strong>the</strong> independence <strong>of</strong> <strong>the</strong> experts.<br />
The absence <strong>of</strong> review and validation <strong>of</strong> findings for <strong>the</strong> various methodological<br />
approaches raises concerns over <strong>the</strong> credibility, quality, and integrity <strong>of</strong> spill<br />
estimates in <strong>the</strong> ENGP regulatory application. Validation <strong>of</strong> results ensures that all<br />
critical assumptions and uncertainties are acknowledged and documented,<br />
appropriate models, methods, and data are used, and analysis is reproducible by<br />
independent parties (IALA 2008).<br />
2. Lack <strong>of</strong> third party, independent experts in <strong>the</strong> review and validation <strong>of</strong> spill estimates<br />
A second major deficiency concerns <strong>the</strong> lack <strong>of</strong> third party, independent review<br />
and validation <strong>of</strong> <strong>the</strong> findings that underwent expert review. The two studies to<br />
undergo review, i.e. DNV’s marine shipping QRA and <strong>the</strong> WorleyParsons semi-‐<br />
39
quantitative risk analysis, were evaluated by experts affiliated with both<br />
organizations. According to IALA (2008), third party reviewers such as<br />
universities and government agencies should assess technical documentation to<br />
confirm <strong>the</strong> integrity <strong>of</strong> <strong>the</strong> analysis and contribute credibility to <strong>the</strong> results.<br />
In <strong>the</strong>ir attempt to identify hazards that affect tanker incident frequencies, DNV<br />
consulted with local experts in marine transportation on <strong>the</strong> BC coast (Brandsæter<br />
and H<strong>of</strong>fman 2010 p. 4-‐40) and held meetings and interviews with some local<br />
stakeholders (Brandsæter and H<strong>of</strong>fman 2010 p. 4-‐46). Once local stakeholders<br />
identified hazards in <strong>the</strong> workshop, experts evaluated hazards <strong>of</strong> <strong>the</strong> proposed<br />
tanker routes that would be used by ENGP. However, <strong>the</strong> four experts evaluating<br />
hazards consisted <strong>of</strong> three DNV employees and one employee <strong>of</strong> WorleyParsons, a<br />
consultant hired by <strong>Enbridge</strong> (Brandsæter and H<strong>of</strong>fman 2010 p. 4-‐44). DNV <strong>the</strong>n<br />
incorporated <strong>the</strong> findings <strong>of</strong> <strong>the</strong> hazard identification process into tanker incident<br />
frequencies by scaling world average frequencies in order to represent <strong>the</strong> BC<br />
study area. DNV held ano<strong>the</strong>r workshop where it conducted a peer review to<br />
validate <strong>the</strong> findings <strong>of</strong> <strong>the</strong> process to determine appropriate local scaling factors<br />
but <strong>the</strong> review and validation <strong>of</strong> local scaling factors lacked independence. Two <strong>of</strong><br />
<strong>the</strong> five experts involved in <strong>the</strong> review authored <strong>the</strong> marine shipping QRA<br />
submitted by DNV (Brandsæter and H<strong>of</strong>fman 2010 p. 5-‐52), while one reviewer<br />
was at one time a Principal Consultant with DNV Maritime Solutions (DNV 2008),<br />
and ano<strong>the</strong>r reviewer is affiliated with DNV (DNV 2004).<br />
The WorleyParsons report examining risks <strong>of</strong> a pipeline spill also uses expert<br />
review that lacks independence. WorleyParsons contracted AMEC to determine<br />
<strong>the</strong> failure frequency <strong>of</strong> geohazards such as rock falls, stream flow and erosion, and<br />
avalanches, and AMEC uses expert judgment to assess <strong>the</strong> likelihood <strong>of</strong> a pipeline<br />
spill from geohazards (AMEC 2012 p. 2). Three <strong>of</strong> <strong>the</strong> four expert panel members<br />
are affiliated with <strong>the</strong> organizations that ei<strong>the</strong>r authored <strong>the</strong> report or directly<br />
provided analysis for <strong>the</strong> report (AMEC 2012 p. 6). Similarly, Dynamic <strong>Risk</strong><br />
<strong>Assessment</strong> Systems, which completed analysis for <strong>the</strong> WorleyPasons study,<br />
conducted a workshop to determine data requirements for estimating spill<br />
likelihood. Every attendee at <strong>the</strong> workshop was ei<strong>the</strong>r a representative <strong>of</strong><br />
<strong>Enbridge</strong>, AMEC, or WorleyParsons (DRAS 2012 p. 2).<br />
In summary, <strong>the</strong> expert review and validation <strong>of</strong> findings undertaken by DNV and<br />
WorleyParsons lack independence. We do not question ei<strong>the</strong>r <strong>the</strong> expertise or<br />
integrity <strong>of</strong> individuals that participated in <strong>the</strong> review, we simply emphasize that<br />
<strong>the</strong>re is a lack <strong>of</strong> third party, independent review and validation <strong>of</strong> spill estimates<br />
for <strong>the</strong> ENGP.<br />
Evaluation: There are two major deficiencies related to <strong>the</strong> validity criterion and thus this<br />
criterion is only not met.<br />
40
<strong>Risk</strong> Acceptability<br />
<strong>Risk</strong> Acceptability: Stakeholders identify and agree on acceptable levels <strong>of</strong> risk in a<br />
participatory, open decision-‐making process and assess risk relative to alternative means<br />
<strong>of</strong> meeting project objectives.<br />
Methods estimating spill return periods in <strong>the</strong> ENGP regulatory application contain<br />
three major deficiencies related to <strong>the</strong> risk acceptability criterion:<br />
1. Failure to define risk acceptability in terms <strong>of</strong> <strong>the</strong> needs, issues, and concerns <strong>of</strong><br />
stakeholders potentially impacted by <strong>the</strong> project<br />
The methodological approaches in <strong>the</strong> ENGP regulatory application all define risk<br />
in technical terms. <strong>Risk</strong> acceptability in <strong>the</strong> marine shipping QRA has an implicit<br />
technical definition that compares spill forecasts for <strong>the</strong> ENGP derived from<br />
historical international data with spill frequencies representative <strong>of</strong> <strong>the</strong> ‘world<br />
average’. DNV compares <strong>the</strong> unmitigated return period <strong>of</strong> 79 years for<br />
oil/condensate spills to <strong>the</strong> international spill return period <strong>of</strong> 74 years and claims<br />
that risk “is slightly better than <strong>the</strong> world average” and that <strong>the</strong> risk “...may be<br />
acceptable compared to existing international operations…” (Brandsæter and<br />
H<strong>of</strong>fman 2010 p. 7-‐116) 23 . <strong>Risk</strong> analyses completed by <strong>the</strong> Bercha Group (2012a;<br />
2012b; 2012c) and WorleyParsons also fail to adequately assess and define risk<br />
acceptability in terms <strong>of</strong> <strong>the</strong> needs, issues, and concerns <strong>of</strong> stakeholders potentially<br />
impacted by <strong>the</strong> project. The Bercha Group studies all define risk acceptability<br />
based in part on an algorithm that includes several variables such as <strong>the</strong><br />
probability <strong>of</strong> an individual experiencing fatality and <strong>the</strong> probability <strong>of</strong> an oil spill<br />
from an accident, among o<strong>the</strong>rs. The studies <strong>the</strong>n compare <strong>the</strong> results <strong>of</strong> <strong>the</strong><br />
algorithm to pre-‐determined levels <strong>of</strong> risk acceptability to determine whe<strong>the</strong>r or<br />
not <strong>the</strong> risk is significant. Similarly, <strong>the</strong> WorleyParsons report determines <strong>the</strong><br />
significance <strong>of</strong> a threat or hazard in terms <strong>of</strong> data availability and quality, whereby<br />
threats or hazards that cause pipeline failure are assessed as significant or<br />
insignificant depending on historical data. Finally, <strong>Enbridge</strong> does not discuss nor<br />
define acceptable levels <strong>of</strong> risk in Volume 7B for <strong>the</strong> likelihood <strong>of</strong> pipeline spills,<br />
which implies that all levels <strong>of</strong> risk from pipeline spills are acceptable. A technical<br />
definition <strong>of</strong> risk limits risk analysis to data, methods, and assumptions <strong>of</strong> <strong>the</strong><br />
analysts preparing <strong>the</strong> assessment and fails to incorporate <strong>the</strong> goals, objectives,<br />
and concerns <strong>of</strong> stakeholders potentially impacted by risk.<br />
2. Failure to effectively consult with stakeholders to determine a level <strong>of</strong> acceptable risk<br />
for tanker, terminal, and pipeline spills<br />
Technical information cannot provide <strong>the</strong> basis for determining acceptable levels<br />
<strong>of</strong> risk (BC MoELP 2000). Indeed, risk acceptability must materialize from an open<br />
dialogue with stakeholders that builds trust and provides confidence in <strong>the</strong> results<br />
(IALA 2008). Determining acceptable levels <strong>of</strong> risk should be an iterative process<br />
23 The unmitigated return period <strong>of</strong> 79 years referenced by DNV on p. 7-‐116 <strong>of</strong> Brandsæter and H<strong>of</strong>fman<br />
(2010) is inconsistent with <strong>the</strong> unmitigated return period <strong>of</strong> 78 years referenced on pages 7-‐107, 1-‐108, and<br />
page 137 <strong>of</strong> Brandsæter and H<strong>of</strong>fman (2010).<br />
41
that begins with stakeholder consultations early in <strong>the</strong> process and continues<br />
throughout <strong>the</strong> process to address any residual risk after appropriate mitigation<br />
measures have been proposed (IALA 2008). If stakeholders cannot agree on<br />
acceptable levels <strong>of</strong> risk, <strong>the</strong> proposed activity may need to be abandoned (IALA<br />
2008). Fur<strong>the</strong>rmore, <strong>the</strong> magnitude <strong>of</strong> adverse impacts is an important<br />
consideration that affects risk acceptability. Acceptable risk for a major oil spill<br />
will likely be lower than <strong>the</strong> risk for a smaller spill that causes less significant<br />
impacts and may be lower than <strong>the</strong> risk accepted in o<strong>the</strong>r jurisdictions if <strong>the</strong><br />
attitudes <strong>of</strong> those impacted are more risk averse.<br />
Stakeholders have not collectively defined and agreed on acceptable levels <strong>of</strong> risk<br />
associated with ENGP tanker, terminal, and pipeline operations. In <strong>the</strong> marine<br />
shipping QRA, DNV consults local experts familiar with marine transportation on<br />
<strong>the</strong> BC coast to identify <strong>the</strong> influence <strong>of</strong> local hazards on spill frequencies<br />
(Brandsæter and H<strong>of</strong>fman 2010 p. 4-‐40) and holds local meetings and interviews<br />
with some local stakeholders to discuss shipping routes, local hazards, and<br />
conditions that should be included in <strong>the</strong> analysis (Brandsæter and H<strong>of</strong>fman 2010<br />
p. 4-‐46). Yet, identifying hazards and <strong>the</strong>ir potential risks is not equivalent to<br />
determining an acceptable level <strong>of</strong> risk agreed on by all stakeholders potentially<br />
impacted by a spill. Similarly, <strong>the</strong>re is no discussion <strong>of</strong> any stakeholder<br />
consultations in Volume 7B, <strong>the</strong> Bercha Group (2012a; 2012b; 2012c) studies, or<br />
<strong>the</strong> WorleyParsons report, suggesting that stakeholder concerns are not included<br />
in defining risk acceptability.<br />
3. Inadequate assessment and comparison <strong>of</strong> risks associated with project alternatives<br />
A third major deficiency concerns <strong>Enbridge</strong>’s inadequate approach to identifying<br />
and comparing alternative approaches to meeting <strong>the</strong> objective <strong>of</strong> <strong>the</strong> ENGP, which<br />
is “…to provide access for Canadian oil to large and growing international markets,<br />
comprising existing and future refiners in Asia and <strong>the</strong> United States West Coast”<br />
(<strong>Enbridge</strong> 2010b Vol. 1 p. 1-‐3). In its evaluation <strong>of</strong> alternatives, <strong>Enbridge</strong> fails to<br />
justify <strong>the</strong> ENGP in its proposed configuration, fails to adequately consider risks<br />
associated with alternative project configurations, and does not examine and<br />
compare risks associated with possible project alternatives beyond simply<br />
reconfiguring <strong>the</strong> ENGP.<br />
In Volume 1 <strong>of</strong> its regulatory application, <strong>Enbridge</strong> outlines several alternative<br />
locational configurations <strong>of</strong> <strong>the</strong> ENGP prior to selecting <strong>the</strong> ENGP in its current<br />
configuration but provides insufficient information supporting <strong>the</strong> preferred<br />
option. According to <strong>Enbridge</strong> (2010b Vol. 1 p. 4-‐3), it considered different<br />
locations near Edmonton and Fort McMurray for <strong>the</strong> inland pipeline terminus in<br />
Alberta and examined marine terminals in numerous locations, eventually<br />
narrowing candidate sites to Prince Rupert and Kitimat. <strong>Enbridge</strong> determined that<br />
a pipeline terminus near Edmonton and a marine terminal in Kitimat were <strong>the</strong><br />
preferred alternatives based on evaluative criteria that includes project lifecycle<br />
costs, acceptability to shippers, suitability for tankage, safety <strong>of</strong> tanker operations,<br />
constructability <strong>of</strong> project infrastructure, construction and operation safety, and<br />
42
<strong>the</strong> likelihood that environmental and socioeconomic interests are affected<br />
(<strong>Enbridge</strong> 2010b Vol. 1. p. 4-‐1). However, <strong>Enbridge</strong> fails to provide adequate<br />
justification that each alternative was evaluated according to its criteria and omits<br />
any detailed comparison <strong>of</strong> project alternatives required to identify <strong>the</strong> preferred<br />
alternative.<br />
The assessment <strong>of</strong> alternatives also fails to explicitly evaluate and consider spill<br />
probabilities for tanker, terminal, and pipeline spills for each alternative project<br />
configuration along with <strong>the</strong> magnitude <strong>of</strong> corresponding impacts should a spill<br />
occur. <strong>Enbridge</strong> consulted analysis completed by Fisheries and Oceans Canada in<br />
<strong>the</strong> 1970s that examines <strong>the</strong> potential effects <strong>of</strong> oil spills at 11 west coast ports<br />
prior to narrowing down marine terminal options to Kitimat and Prince Rupert<br />
(<strong>Enbridge</strong> 2010b Vol. 1 p. 4-‐3). Never<strong>the</strong>less, <strong>Enbridge</strong>’s assessment represents an<br />
inadequate comparison <strong>of</strong> risks associated with each alternative terminal site that<br />
fails to assess and compare <strong>the</strong> likelihood <strong>of</strong> tanker and pipeline spills in a<br />
comprehensive manner.<br />
On a broader scale, <strong>Enbridge</strong> does not identify nor compare viable alternatives that<br />
meet <strong>the</strong> stated purpose <strong>of</strong> <strong>the</strong> project beyond simply reconfiguring component<br />
parts <strong>of</strong> <strong>the</strong> ENGP. Realistic project alternatives should be identified, evaluated,<br />
and compared and <strong>the</strong> analysis should include a risk pr<strong>of</strong>ile for each alternative<br />
that enables a comparison <strong>of</strong> <strong>the</strong> risks <strong>of</strong> each candidate project. There are viable<br />
alternatives to shipping crude oil from <strong>the</strong> Western Canada Sedimentary Basin to<br />
market that involve no risk from oil tanker spills (Gunton and Broadbent 2012a)<br />
and thus determining risk acceptability for tanker spills can be eliminated. A<br />
comprehensive comparison <strong>of</strong> <strong>the</strong> various project alternatives ensures that<br />
decision-‐makers have adequate information to determine <strong>the</strong> project that satisfies<br />
<strong>the</strong> public interest <strong>of</strong> all Canadians while minimizing environmental, cultural,<br />
social, and economic risks. <strong>Enbridge</strong> has not completed such a comparison.<br />
Evaluation: There are three major deficiencies related to <strong>the</strong> criterion for risk<br />
acceptability and thus this criterion is not met.<br />
4.1. Summary <strong>of</strong> Qualitative <strong>Assessment</strong> <strong>of</strong> <strong>Spill</strong> Estimates for <strong>the</strong> ENGP<br />
Table 22 summarizes <strong>the</strong> results <strong>of</strong> our evaluation <strong>of</strong> <strong>the</strong> methodological approach used<br />
to determine spill return periods for <strong>the</strong> ENGP. Our analysis determined that none <strong>of</strong><br />
<strong>the</strong> seven best practice criteria have been met in <strong>the</strong> ENGP regulatory application. The<br />
analysis also revealed a total <strong>of</strong> 28 major deficiencies in <strong>the</strong> approaches estimating<br />
ENGP tanker, terminal and pipeline spills. Based on our analysis, <strong>the</strong> information<br />
presented by <strong>Enbridge</strong> in <strong>the</strong> regulatory application for <strong>the</strong> ENGP does not accurately<br />
and effectively communicate <strong>the</strong> likelihood <strong>of</strong> adverse environmental effects resulting<br />
from a spill required under CEAA.<br />
43
Table 22: Results for <strong>the</strong> Qualitative <strong>Assessment</strong> <strong>of</strong> <strong>Spill</strong> Estimates for <strong>the</strong> ENGP<br />
Criterion Major Deficiencies Result<br />
Transparency<br />
Documentation fully and<br />
effectively discloses supporting<br />
evidence, assumptions, data<br />
gaps and limitations, as well<br />
as uncertainty in data and<br />
assumptions, and <strong>the</strong>ir<br />
resulting potential<br />
implications to risk<br />
Replicability<br />
Documentation provides<br />
sufficient information to allow<br />
individuals o<strong>the</strong>r than those<br />
who did <strong>the</strong> original analysis<br />
to obtain similar results<br />
Clarity<br />
<strong>Risk</strong> estimates are easy to<br />
understand and effectively<br />
communicate <strong>the</strong> nature and<br />
magnitude <strong>of</strong> <strong>the</strong> risk in a<br />
manner that is complete,<br />
informative, and useful in<br />
decision making<br />
Reasonableness<br />
The analytical approach<br />
ensures quality, integrity, and<br />
objectivity, and meets high<br />
scientific standards in terms <strong>of</strong><br />
analytical methods, data,<br />
assumptions, logic, and<br />
judgment<br />
Reliability<br />
Appropriate analytical<br />
methods explicitly describe<br />
and evaluate sources <strong>of</strong><br />
uncertainty and variability<br />
that affect risk, and estimate<br />
<strong>the</strong> magnitudes <strong>of</strong><br />
uncertainties and <strong>the</strong>ir effects<br />
on estimates <strong>of</strong> risk<br />
Validity<br />
Independent third-‐party<br />
experts review and validate<br />
findings <strong>of</strong> <strong>the</strong> risk analysis to<br />
ensure credibility, quality, and<br />
integrity <strong>of</strong> <strong>the</strong> analysis<br />
<strong>Risk</strong> Acceptability<br />
Stakeholders identify and<br />
agree on acceptable levels <strong>of</strong><br />
risk in a participatory, open<br />
decision-‐making process and<br />
assess risk relative to<br />
alternative means <strong>of</strong> meeting<br />
project objectives<br />
1. Lack <strong>of</strong> supporting evidence for LRFP tanker incident frequency data<br />
2. Insufficient evidence supporting conditional probabilities for tanker spills<br />
3. Limited transparency in <strong>the</strong> application <strong>of</strong> local scaling factors to <strong>the</strong> BC<br />
study area<br />
4. Lack <strong>of</strong> information comparing incident frequencies at Kitimat Terminal to<br />
marine terminals in Norway<br />
5. Lack <strong>of</strong> transparency in documenting how mitigation measures will reduce<br />
<strong>the</strong> likelihood <strong>of</strong> tanker and terminal spills<br />
6. Inadequate evidence supporting <strong>the</strong> reduction <strong>of</strong> spill frequencies for<br />
pipeline operations<br />
Insufficient proprietary data and information required to replicate:<br />
7. Incident frequencies for tanker accidents<br />
8. Scaling factors for ENGP routes<br />
9. Probabilities and spill volume estimates for tanker spills,<br />
10. Mitigation measures for tanker and terminal operations<br />
11. Pipeline incident frequencies<br />
12. Failure to effectively communicate <strong>the</strong> probability <strong>of</strong> spills over <strong>the</strong> life <strong>of</strong><br />
<strong>the</strong> project<br />
13. Failure to combine estimates for tanker, terminal, and pipeline spills to<br />
present a single spill estimate for <strong>the</strong> entire project<br />
14. Failure to determine <strong>the</strong> likelihood <strong>of</strong> all spill size categories that can have<br />
a significant adverse environmental impact<br />
15. Lack <strong>of</strong> clear communication <strong>of</strong> spill estimates generated in detailed<br />
technical data reports in <strong>the</strong> main ENGP application<br />
16. Failure to address <strong>the</strong> effective implementation <strong>of</strong> mitigation measures<br />
that reduce risk<br />
17. Inappropriate definition <strong>of</strong> <strong>the</strong> study area to estimate spill return periods<br />
for tanker operations<br />
18. Reliance on tanker incident frequency data that underreport incidents by<br />
between 38 and 96%.<br />
19. Potential double-‐counting <strong>of</strong> mitigation measures for LRFP tanker incident<br />
data<br />
20. Inadequate consideration <strong>of</strong> <strong>the</strong> corrosiveness <strong>of</strong> diluted bitumen<br />
associated with internal corrosion that may increase spill probability<br />
21. Failure to consider different vessel characteristics in tanker incident<br />
frequencies<br />
22. Failure to provide confidence intervals that communicate uncertainty and<br />
variability in spill estimates for tanker, terminal, and pipeline operations<br />
23. Failure to complete an adequate sensitivity analysis that effectively<br />
evaluates uncertainty associated with spill estimates<br />
24. Inadequate expert review and validation <strong>of</strong> spill estimates for tanker,<br />
terminal, and pipeline operations<br />
25. Experts in <strong>the</strong> review and validation <strong>of</strong> spill estimates lack independence<br />
and third-‐party status<br />
26. Failure to define risk acceptability in terms <strong>of</strong> <strong>the</strong> needs, issues, and<br />
concerns <strong>of</strong> stakeholder potentially impacted by <strong>the</strong> project<br />
27. Failure to effectively consult with stakeholders to determine a level <strong>of</strong><br />
acceptable risk for tanker, terminal, and pipeline spills<br />
28. Inadequate assessment and comparison <strong>of</strong> risks associated with project<br />
alternatives<br />
Not<br />
Met<br />
Not<br />
Met<br />
Not<br />
Met<br />
Not<br />
Met<br />
Not<br />
Met<br />
Not<br />
Met<br />
Not<br />
Met<br />
44
5. Extended Sensitivity Analysis for ENGP <strong>Spill</strong> Estimates<br />
In this section we undertake a sensitivity analysis to assess <strong>the</strong> impact <strong>of</strong> <strong>the</strong><br />
weaknesses in <strong>the</strong> methodological approach used to estimate return periods for <strong>the</strong><br />
ENGP. We caution that our sensitivity analysis does not attempt to addresses all <strong>the</strong><br />
weaknesses identified in <strong>the</strong> qualitative assessment. Instead, we demonstrate <strong>the</strong><br />
impact <strong>of</strong> different assumptions on spill return periods for ENGP tanker, terminal, and<br />
pipeline operations.<br />
5.1. Sensitivity Analysis for <strong>Spill</strong> Return Periods for Tanker Operations<br />
Our extended sensitivity analysis for ENGP tanker operations examines effects <strong>of</strong> <strong>the</strong><br />
following input parameters on unmitigated and mitigated return periods for an oil or<br />
condensate spill:<br />
• Testing <strong>the</strong> combined impact <strong>of</strong> <strong>the</strong> four sensitivity parameters identified by<br />
DNV in its sensitivity analysis<br />
• Using incident frequencies derived from LRFP data without scaling for BC<br />
conditions, thus assuming that BC marine spill risk factors for ENGP tanker<br />
traffic conform to <strong>the</strong> ‘world average’<br />
• Increasing conditional probabilities by five percentage points<br />
• Increasing tanker traffic to transport pipeline throughput <strong>of</strong> 1,125 kbpd (850<br />
kbpd <strong>of</strong> oil and 275 kbpd <strong>of</strong> condensate)<br />
• Increasing tanker traffic to represent replacing VLCCs with smaller Suezmax<br />
and Aframax tankers to transport throughput <strong>of</strong> 1,125 kbpd <strong>of</strong> oil and<br />
condensate<br />
• Testing <strong>the</strong> combined effect <strong>of</strong> <strong>the</strong> parameters used in our extended sensitivity<br />
analysis.<br />
We follow a similar methodological approach as DNV in order to compare <strong>the</strong> results <strong>of</strong><br />
our sensitivity analysis with <strong>the</strong> sensitivity analysis for tanker spill return periods in<br />
<strong>the</strong> marine shipping QRA. However, one area where our analysis differs is <strong>the</strong><br />
treatment <strong>of</strong> tanker traffic. In its sensitivity analysis, DNV compares <strong>the</strong> relative<br />
difference between routes by assuming that 220 tankers travel each route every year.<br />
Our sensitivity analysis uses <strong>the</strong> forecast traffic distribution identified by DNV for<br />
tanker traffic along each route. Thus, return periods in our extended sensitivity<br />
analysis compare to <strong>the</strong> unmitigated and mitigated spill return periods <strong>of</strong> 78 years and<br />
250 years determined by DNV in <strong>the</strong> marine shipping QRA that reflect forecast traffic<br />
on each route. We have done this to simplify <strong>the</strong> presentation <strong>of</strong> findings by showing<br />
<strong>the</strong>m for one route as opposed to three routes. Ano<strong>the</strong>r area in which our sensitivity<br />
analysis differs from that <strong>of</strong> DNV is <strong>the</strong> direction <strong>of</strong> changes to input parameters. Our<br />
analysis only examines changes to input parameters that reduce return periods,<br />
<strong>the</strong>reby increasing <strong>the</strong> likelihood <strong>of</strong> a spill. We recognize that additional sensitivity<br />
analysis should be completed on <strong>the</strong> range <strong>of</strong> input parameters to determine <strong>the</strong>ir<br />
effect on spill return periods.<br />
45
Sensitivity 1: Combined Parameters from <strong>the</strong> DNV Sensitivity Analysis<br />
The first sensitivity analysis combines <strong>the</strong> four sensitivity parameters identified by<br />
DNV in its sensitivity analysis. We examine <strong>the</strong> collective effect <strong>of</strong> an increase to local<br />
scaling factors for powered and drift grounding by 20%, an increase in scaling factors<br />
ranging from 0% to 50% for traffic that affects collision frequency, an increase in <strong>the</strong><br />
number <strong>of</strong> tankers calling at Kitimat to 250 per year, and an extension <strong>of</strong> segments 5<br />
and 8 to 200 nm. Combining sensitivity parameters significantly reduces return<br />
periods to 56 years and 171 years for unmitigated and mitigated spills, respectively<br />
(Table 23). Our analysis does not consider potential synergies among <strong>the</strong> four<br />
parameters that may fur<strong>the</strong>r decrease spill return periods.<br />
Table 23: Sensitivity Analysis Combining Sensitivity Parameters Identified by DNV<br />
Sensitivity Parameter<br />
Return Period (in years)<br />
Unmitigated Mitigated<br />
Baseline 78 250<br />
Combined Sensitivities 56 171<br />
Source: Based on calculations from Brandsæter and H<strong>of</strong>fman (2010).<br />
Sensitivity 2: Unscaled Incident Frequencies<br />
A second sensitivity analysis examines <strong>the</strong> effect <strong>of</strong> local scaling factors on unmitigated<br />
and mitigated spill return periods for oil or condensate spills by using unscaled<br />
incident frequencies. We assume all scaling factors for each incident type are set to 1.0,<br />
which implies that tanker operations associated with <strong>the</strong> ENGP are consistent with <strong>the</strong><br />
‘world average’ that DNV claims is representative <strong>of</strong> LRFP data (Brandsæter and<br />
H<strong>of</strong>fman 2010 p. 5-‐51). Based on this assumption, return periods decrease<br />
significantly compared to <strong>the</strong> baseline, particularly mitigated return periods that<br />
decrease over 150 years from 250 years to 83 years under ‘world average’ conditions<br />
for (Table 24).<br />
Table 24: Sensitivity Analysis based on Unscaled Incident Frequencies<br />
Sensitivity Parameter<br />
Return Period (in years)<br />
Unmitigated Mitigated<br />
Baseline 78 250<br />
Unscaled Frequencies 54 83<br />
Source: Based on calculations from Brandsæter and H<strong>of</strong>fman (2010).<br />
Sensitivity 3: Increased Conditional Probabilities<br />
We examine <strong>the</strong> effect <strong>of</strong> changes in conditional probabilities on spill return periods.<br />
In <strong>the</strong> consequences assessment, DNV fails to provide evidence to support <strong>the</strong> values<br />
assigned for each incident type. To test <strong>the</strong> sensitivity <strong>of</strong> conditional probabilities on<br />
return periods, we increase conditional spill probabilities by five percentage points for<br />
grounding, collision, and fire/explosion incidents (Table 25).<br />
46
Table 25: Five-‐Percentage Point Increase in Conditional Probabilities for Sensitivity Analysis<br />
Incident Type<br />
Baseline Conditional Probabilities<br />
Laden In Ballast<br />
Increased Conditional Probabilities<br />
Laden In Ballast<br />
Grounding 32.7% 6.4% 37.7% 11.4%<br />
Collision 19.1% 2.6% 24.1% 7.6%<br />
Foundering* 100% 100% n/a n/a<br />
Fire/Explosion 27.0% 7.6% 32.0% 12.6%<br />
Source: Based on calculations from Brandsæter and H<strong>of</strong>fman (2010).<br />
* DNV assumes that foundering incidents result in a 100% loss and thus conditional probabilities cannot increase fur<strong>the</strong>r.<br />
We estimate spill return periods by multiplying increased conditional probabilities by<br />
scaled incident frequencies, tanker traffic distribution and distances for each route. As<br />
shown in Table 26, <strong>the</strong> return period for an unmitigated oil or condensate spill decreases<br />
as much as 16 years from 78 years to 62 years, while <strong>the</strong> return period for a mitigated<br />
oil/condensate spill decreases 54 years compared to <strong>the</strong> baseline.<br />
Table 26: Sensitivity Analysis for Increased Conditional Probabilities by Five Percentage Points<br />
Sensitivity Parameter<br />
Return Period (in years)<br />
Unmitigated Mitigated<br />
Baseline 78 250<br />
Increased Conditional Probabilities 62 196<br />
Source: Based on calculations from Brandsæter and H<strong>of</strong>fman (2010).<br />
Sensitivity 4: Increased Tanker Traffic to Transport Pipeline Throughput <strong>of</strong> 1,125 kbpd<br />
DNV examines an increase in tanker traffic to 250 tankers per year but does not<br />
provide any rationale for restricting <strong>the</strong> sensitivity to this number. A more realistic<br />
approach is to set traffic increases to <strong>the</strong> level required to transport increased oil and<br />
condensate pipeline throughput equivalent to <strong>the</strong> expansion scenario identified by<br />
<strong>Enbridge</strong> in its response to Information Request No. 3. In its response, <strong>Enbridge</strong><br />
outlines a four-‐phase expansion <strong>of</strong> oil pipeline capacity to 850 kbpd and condensate<br />
pipeline expansion to 275 kbpd (see Table 27) that includes additional pump stations<br />
and infrastructure required to support increased throughput (<strong>Enbridge</strong> 2010b<br />
Information Request No. 3 p. 5). Under <strong>the</strong> expansion scenario, total combined<br />
throughput <strong>of</strong> both oil and condensate pipelines would total 1,125 kbpd, which would<br />
require approximately 237 oil tankers and 94 condensate tankers. The increase in<br />
tanker traffic from 220 to 331 tankers per year under <strong>Enbridge</strong>’s phased expansion<br />
represents a 50% increase in tanker traffic.<br />
Table 27: Potential Expansion Scenario <strong>of</strong> Oil and Condensate Pipelines<br />
Pipeline<br />
Throughput<br />
Phase I (kbpd) Phase II (kbpd) Phase III (kbpd) Phase IV (kbpd)<br />
Oil 525 600 750 850<br />
Condensate 193 250 275 n/a<br />
Source: <strong>Enbridge</strong> (2010b Information Request No. 3 p. 9-‐10).<br />
Table 28 presents unmitigated and mitigated spill return periods for tanker traffic<br />
required to transport increased oil and condensate throughput <strong>of</strong> 1,125 kbpd. We<br />
47
assume that although <strong>the</strong> number <strong>of</strong> tankers increases to 331 per year, <strong>the</strong> proportion<br />
<strong>of</strong> tankers required to transport 1,125 kbpd remains <strong>the</strong> same for each route as <strong>the</strong><br />
distribution identified by DNV (See Appendix A for tanker traffic per route). Return<br />
periods decrease 26 years for unmitigated oil/condensate spills and 81 years for<br />
mitigated spills when tanker traffic increases to transport ENGP throughput <strong>of</strong> 1,125<br />
kbpd.<br />
Table 28: Sensitivity Analysis for Tankers Transporting 1,125 kbpd<br />
Sensitivity Parameter<br />
Return Period (in years)<br />
Unmitigated Mitigated<br />
Baseline 78 250<br />
1,125 kbpd (331 Tankers)* 52 169<br />
Source: Based on calculations from Brandsæter and H<strong>of</strong>fman (2010).<br />
* ENGP throughput <strong>of</strong> 1,125 kbpd requires 237 tankers to transport 850 kbpd and 94 tankers to transport 275 kbpd <strong>of</strong> condensate.<br />
Sensitivity 5: Replacing VLCCs with Smaller Suezmax and Aframax Tankers to Transport<br />
1,125 kbpd <strong>of</strong> Oil and Condensate<br />
In <strong>the</strong> consequence assessment, DNV acknowledges increased risk associated with<br />
using a larger number <strong>of</strong> lower capacity tankers to transport <strong>the</strong> same amount <strong>of</strong> cargo<br />
(Brandsæter and H<strong>of</strong>fman 2010). However, <strong>the</strong> sensitivity analysis in <strong>the</strong> marine<br />
shipping QRA does not provide estimates <strong>of</strong> spill return periods associated with using<br />
smaller Suezmax and Aframax tankers instead <strong>of</strong> VLCCs. According to our calculations,<br />
<strong>the</strong> overall tanker fleet would increase 22% from 220 tankers (149 oil and 71<br />
condensate) to 268 tankers per year (197 oil and 71 condensate) if smaller Suezmax<br />
and Aframax tankers replace VLCCs. Since <strong>the</strong> previous sensitivity analysis for <strong>the</strong><br />
expansion scenario already tests <strong>the</strong> effects <strong>of</strong> an increase in tanker traffic, we combine<br />
<strong>the</strong> foregone use <strong>of</strong> VLCCs with <strong>the</strong> expansion scenario and estimate <strong>the</strong> effect on spill<br />
return periods.<br />
The scenario in which Suezmax and Aframax tankers transport 1,125 kbpd requires a<br />
total <strong>of</strong> 412 tankers per year to transport 850 kbpd <strong>of</strong> oil (318 tankers) and 275 kbpd<br />
<strong>of</strong> condensate (94 tankers). We assume that <strong>the</strong> proportion <strong>of</strong> Suezmax, and Aframax<br />
tankers remains <strong>the</strong> same as <strong>the</strong> distribution identified by DNV, although <strong>the</strong> number<br />
<strong>of</strong> tankers increases in order to transport <strong>the</strong> same amount <strong>of</strong> oil and condensate in <strong>the</strong><br />
absence <strong>of</strong> VLCCs. A shown in Table 29, <strong>the</strong> increase in traffic associated with <strong>the</strong><br />
foregone use <strong>of</strong> VLCCs under <strong>the</strong> expansion scenario decreases <strong>the</strong> return period for an<br />
unmitigated oil or condensate spill by 35 years and decreases <strong>the</strong> mitigated<br />
oil/condensate spill return period by 108 years.<br />
Table 29: Sensitivity Analysis for Smaller Tankers Transporting Throughput <strong>of</strong> 1,125 kbpd<br />
Sensitivity Parameter<br />
Return Period (in years)<br />
Unmitigated Mitigated<br />
Baseline 78 250<br />
No VLCCs at 1,125 kbpd (412 Tankers)*<br />
Source: Based on calculations from Brandsæter and H<strong>of</strong>fman (2010).<br />
43 142<br />
* ENGP throughput <strong>of</strong> 1,125 kbpd without <strong>the</strong> use <strong>of</strong> VLCCs requires 318 tankers to transport 850 kbpd <strong>of</strong> oil and 94 tankers to<br />
transport 275 kbpd <strong>of</strong> condensate.<br />
48
Sensitivity 6: Aggregating Parameters <strong>of</strong> <strong>the</strong> Extended Sensitivity Analysis<br />
Similar to combining sensitivity parameters for <strong>the</strong> sensitivity analysis completed by<br />
DNV, we aggregate our sensitivity parameters into a single parameter to examine <strong>the</strong><br />
combined effects on return periods. We combine <strong>the</strong> following parameters <strong>of</strong> our<br />
extended sensitivity analysis:<br />
• Unscaled incident frequencies derived from LRFP data that assume<br />
oil/condensate spills associated with ENGP tanker traffic conform to <strong>the</strong> ‘world<br />
average’<br />
• Increased tanker traffic to 412 tankers per year as a result <strong>of</strong> increased<br />
throughput <strong>of</strong> 1,125 kbpd (850 kbpd <strong>of</strong> oil and 275 kbpd <strong>of</strong> condensate) and <strong>the</strong><br />
replacement <strong>of</strong> VLCCs with smaller Suezmax and Aframax tankers<br />
• Increased conditional probabilities by five percentage points.<br />
Combining <strong>the</strong>se parameters decreases <strong>the</strong> return period for an unmitigated<br />
oil/condensate spill 55 years to one spill every 23 years (Table 30). The return period<br />
for a mitigated oil or condensate spill decreases significantly by 216 years from a<br />
baseline <strong>of</strong> 250 years to 34 years when we combine <strong>the</strong> parameters <strong>of</strong> our extended<br />
sensitivity analysis.<br />
Table 30: Sensitivity Analysis Aggregating Parameters from <strong>the</strong> Extended Sensitivity Analysis<br />
Sensitivity Parameter<br />
Return Period (in years)<br />
Unmitigated Mitigated<br />
Baseline 78 250<br />
Aggregate Parameters 23 34<br />
Source: Based on calculations from Brandsæter and H<strong>of</strong>fman (2010).<br />
5.2. Sensitivity Analysis for <strong>Spill</strong> Return Periods for Operations at Kitimat Terminal<br />
DNV did not complete a sensitivity analysis for oil or condensate spills at Kitimat<br />
Terminal. To address this deficiency, we conduct a sensitivity analysis for marine<br />
terminal operations based on a replication <strong>of</strong> spill return periods for oil and<br />
condensate tankers accessing Kitimat Terminal. Our sensitivity analysis uses <strong>the</strong><br />
methodology and data presented by DNV in its marine shipping QRA. DNV presents<br />
return periods for small and medium size oil or condensate spills and uses spill size<br />
categories from <strong>the</strong> International Tanker Owners Pollution Federation where a small<br />
spill is less than 10 m 3 and a medium spill ranges between 10 and 1,000 m 3 . <strong>Spill</strong> sizes<br />
for this sensitivity analysis represent small or medium spills (i.e. spills less than 1,000<br />
m 3 ), which DNV refers to as any size spills (Brandsæter and H<strong>of</strong>fman 2010 p. 136).<br />
The focus <strong>of</strong> our sensitivity analysis is on cargo transfer operations since, according to<br />
DNV, loading and unloading operations present <strong>the</strong> greatest chance <strong>of</strong> a spill<br />
(Brandsæter and H<strong>of</strong>fman 2010). We examine changes in two key parameters<br />
associated with cargo transfer operations.<br />
49
Sensitivity 1: Increased Tanker Traffic to Transport Pipeline Throughput <strong>of</strong> 1,125 kbpd<br />
We increase annual tanker traffic 50% from 220 tankers to 331 tankers required to<br />
transport increased pipeline throughput <strong>of</strong> 1,125 kbpd (237 tankers required to<br />
transport 850 kbpd <strong>of</strong> oil and 94 tankers required to handle 275 kbpd <strong>of</strong> condensate).<br />
An increase to 331 tankers per year decreases <strong>the</strong> return period for an unmitigated<br />
oil/condensate spill <strong>of</strong> any size by 10 years and decreases <strong>the</strong> mitigated return period<br />
by 21 years (Table 31).<br />
Table 31: Sensitivity Analysis for Increased Marine Terminal Throughput <strong>of</strong> 1,125 kbpd<br />
Sensitivity Parameter<br />
Return Period (in years)<br />
Unmitigated Mitigated<br />
Baseline Cargo Transfer Operations 29 62<br />
1,125 kbpd (331 Tankers)* 19 41<br />
Source: Based on calculations from Brandsæter and H<strong>of</strong>fman (2010).<br />
* ENGP throughput <strong>of</strong> 1,125 kbpd requires 237 tankers to transport 850 kbpd <strong>of</strong> oil and 94 tankers to transport 275 kbpd <strong>of</strong><br />
condensate.<br />
Sensitivity 2: Replacing VLCCs with Smaller Suezmax and Aframax Tankers to Transport<br />
1,125 kbpd <strong>of</strong> Oil and Condensate<br />
For <strong>the</strong> second parameter, we calculate <strong>the</strong> effect <strong>of</strong> increased tanker traffic on spill<br />
return periods at <strong>the</strong> marine terminal if smaller Suezmax and Aframax tankers replace<br />
VLCCs in <strong>the</strong> transportation <strong>of</strong> 1,125 kbpd <strong>of</strong> oil and condensate. This scenario<br />
requires 318 Suezmax and Aframax oil tankers to replace <strong>the</strong> fleet <strong>of</strong> 237 oil tankers<br />
inclusive <strong>of</strong> VLCCs required to transport 850 kbpd <strong>of</strong> oil, while condensate tankers<br />
remain constant at 94 tankers per year in order to transport 275 kbpd <strong>of</strong> condensate 24 .<br />
Compared to baseline conditions <strong>of</strong> 220 tankers, <strong>the</strong> return period for an<br />
oil/condensate spill decreases 14 years for an unmitigated spill and decreases 29 years<br />
for a mitigated spill when 412 Suezmax and Aframax tankers transport 1,125 kbpd<br />
(Table 32).<br />
Table 32: Sensitivity Analysis for Smaller Tankers Transporting Throughput <strong>of</strong> 1,125 kbpd at <strong>the</strong><br />
Marine Terminal<br />
Sensitivity Parameter<br />
Return Period (in years)<br />
Unmitigated Mitigated<br />
Baseline Cargo Transfer Operations 29 62<br />
No VLCCs at 1,125 kbpd (412 Tankers)* 15 33<br />
Source: Based on calculations from Brandsæter and H<strong>of</strong>fman (2010).<br />
* ENGP throughput <strong>of</strong> 1,125 kbpd without <strong>the</strong> use <strong>of</strong> VLCCs requires 318 tankers to transport 850 kbpd <strong>of</strong> oil and 94 tankers to<br />
transport 275 kbpd <strong>of</strong> condensate.<br />
5.3. Sensitivity Analysis for <strong>Spill</strong> Return Periods for Pipeline Operations<br />
<strong>Enbridge</strong> did not complete a sensitivity analysis for spill return periods for <strong>the</strong> crude<br />
oil and condensate pipelines between Bruderheim, AB and Kitimat, BC. To examine <strong>the</strong><br />
24 According to Brandsæter and H<strong>of</strong>fman (2010 p. 7-‐105), no VLCCs are expected to transport condensate<br />
and thus <strong>the</strong> foregone use <strong>of</strong> VLCCs does not affect condensate tanker traffic.<br />
50
effects <strong>of</strong> different assumptions on spill likelihood, we use two different data sets to<br />
estimate <strong>the</strong> frequency <strong>of</strong> oil and condensate pipeline spills for <strong>the</strong> ENGP:<br />
• <strong>Spill</strong> data from <strong>the</strong> <strong>Enbridge</strong> liquids pipeline system from 2002 to 2010<br />
• <strong>Spill</strong> data from <strong>the</strong> NEB for pipebody and operational leaks > 1.5 m 3 between<br />
2000 and 2009.<br />
We caution that <strong>the</strong> pipeline spill sensitivity is based on historical performance <strong>of</strong><br />
existing pipelines that may not be representative <strong>of</strong> <strong>the</strong> risks associated with <strong>the</strong> ENGP.<br />
Sensitivity 1: <strong>Enbridge</strong> Pipeline <strong>Spill</strong> Data from 2002 to 2010<br />
We estimate return periods for <strong>the</strong> ENGP using spill frequency data for <strong>the</strong> number <strong>of</strong><br />
spills per annual volume <strong>of</strong> liquid shipped on <strong>the</strong> <strong>Enbridge</strong> liquids pipeline system.<br />
According to data submitted by <strong>Enbridge</strong> (2012a) in <strong>the</strong> regulatory review process for<br />
<strong>the</strong> ENGP, a total <strong>of</strong> 608 reportable spills occurred on <strong>the</strong> <strong>Enbridge</strong> liquids pipeline<br />
system between 2002 and 2010 releasing an average <strong>of</strong> 26 m 3 (nearly 162 bbl) per<br />
spill (Table 33).<br />
Table 33: Historical <strong>Spill</strong> Data for <strong>the</strong> <strong>Enbridge</strong> Pipeline System (2002 -‐ 2010)<br />
Year<br />
Annual Volume<br />
Shipped<br />
(in barrels)<br />
Number <strong>of</strong><br />
<strong>Spill</strong>s<br />
<strong>Spill</strong><br />
Volume (m 3)<br />
<strong>Spill</strong>s per Barrel<br />
Shipped*<br />
Liquid Released<br />
per <strong>Spill</strong>* (m 3)<br />
2002 733,440,396 46 2,334 6.27E-‐08 51<br />
2003 867,686,223 58 1,014 6.68E-‐08 17<br />
2004 1,123,230,798 64 495 5.70E-‐08 8<br />
2005 1,060,531,358 70 1,562 6.60E-‐08 22<br />
2006 1,198,602,588 62 864 5.17E-‐08 14<br />
2007 1,199,657,322 59 2,187 4.92E-‐08 37<br />
2008 1,256,268,675 80 426 6.37E-‐08 5<br />
2009 1,333,947,614 89 1,329 6.67E-‐08 15<br />
2010 1,487,709,454 80 5,425 5.38E-‐08 68<br />
Total 10,261,074,428 608 15,638 5.93E-‐08 26<br />
Source: <strong>Enbridge</strong> (2012a).<br />
* Calculated from <strong>Enbridge</strong> (2012a).<br />
Based on <strong>the</strong> spill frequency <strong>of</strong> 5.93E-‐08 per barrel shipped and proposed shipments <strong>of</strong><br />
525 kbpd <strong>of</strong> crude oil and 193 kbpd <strong>of</strong> condensate for <strong>the</strong> ENGP, over 15 oil and<br />
condensate spills could occur from <strong>the</strong> ENGP in any given year (Table 34). The over 15<br />
spills could release an average <strong>of</strong> 399 m 3 (2,512 bbl) <strong>of</strong> oil and condensate per year<br />
once <strong>the</strong> ENGP becomes operational. Thus <strong>Enbridge</strong>’s own data shows that <strong>the</strong> return<br />
period for a crude oil or condensate spill is less than one year.<br />
51
Table 34: Sensitivity Analysis for ENGP Pipelines Using <strong>Spill</strong> Data for <strong>the</strong> <strong>Enbridge</strong> Liquids<br />
Pipeline System<br />
Type <strong>of</strong><br />
Pipeline<br />
<strong>Spill</strong> Frequency<br />
(spills per bbl<br />
shipped)<br />
Number <strong>of</strong><br />
<strong>Spill</strong>s for ENGP<br />
(per year)<br />
<strong>Spill</strong> Volume<br />
(m 3)<br />
Return Period<br />
(in years)<br />
Crude Oil<br />
Condensate<br />
5.93E-‐08<br />
11.4<br />
4.2<br />
292<br />
107<br />
0.1<br />
0.2<br />
Crude Oil and Condensate Pipelines<br />
Source: Calculated from <strong>Enbridge</strong> (2012a).<br />
15.5 399 0.1<br />
Note: We calculate <strong>the</strong> number <strong>of</strong> spills based on crude and condensate deliveries <strong>of</strong> 525 kbpd and 193 kbpd, respectively.<br />
Sensitivity 2: Unmitigated NEB Pipeline Leak Data from 2000 to 2009<br />
We estimate spill frequency for <strong>the</strong> ENGP based on data from <strong>the</strong> NEB pipeline system<br />
between 2000 and 2009, which represents pipebody and operational leaks. A<br />
pipebody leak is any leak from <strong>the</strong> body <strong>of</strong> <strong>the</strong> pipe and includes cracks and pinholes<br />
(NEB 2011 p. 13) and operational leaks are leaks from pipeline components such as<br />
valves, pumps, and storage tanks (NEB 2011 p. 15). The NEB uses a spill size<br />
classification <strong>of</strong> > 1.5 m 3 (9 bbl) for pipebody and operational leaks. Table 35 contains a<br />
history <strong>of</strong> pipebody liquid leaks from 2000 to 2009, which is <strong>the</strong> only available data<br />
from <strong>the</strong> NEB 25 .<br />
Table 35: Historical NEB Pipebody and Operational Leak Data from 2000 to 2009<br />
Year<br />
Length <strong>of</strong> NEB<br />
Liquid Pipeline (km)<br />
Liquid<br />
Pipebody<br />
Leaks > 1.5 m 3<br />
Liquid<br />
Operational<br />
Leaks > 1.5 m 3<br />
Total<br />
Leaks<br />
> 1.5 m 3<br />
Leak Frequency<br />
> 1.5 m 3 *<br />
(spills per km-‐year)<br />
2000 13,219 0 2 2 0.00015<br />
2001 16,165 2 4 6 0.00037<br />
2002 14,803 2 9 11 0.00074<br />
2003 15,245 0 1 1 0.00007<br />
2004 15,012 0 5 5 0.00033<br />
2005 14,269 2 3 5 0.00035<br />
2006 15,566 4 7 11 0.00071<br />
2007 14,368 4 4 8 0.00056<br />
2008 15,715 0 6 6 0.00038<br />
2009 14,442 2 4 6 0.00042<br />
Total 148,804 16 45 61 0.00041<br />
Source: NEB (2011).<br />
* Calculated from NEB (2011).<br />
Based on NEB pipeline leak data and <strong>the</strong> length <strong>of</strong> <strong>the</strong> ENGP oil and condensate<br />
pipelines, <strong>the</strong> annual spill frequency for spills > 1.5 m 3 (9 bbl) is 0.5 spills per pipeline<br />
(Table 36), which represents a spill return period <strong>of</strong> two years for each <strong>of</strong> <strong>the</strong> oil and<br />
condensate pipelines. If spill frequencies for crude oil and condensate pipelines are<br />
25 In response to our request for historical annual data on <strong>the</strong> number <strong>of</strong> pipe body liquid releases > 1.5 m 3<br />
and <strong>the</strong> total volume <strong>of</strong> leaks per year, <strong>the</strong> NEB stated “…unfortunately we do not have historical (pre-‐2000)<br />
data analyzed in this way. To perform <strong>the</strong> requested analysis <strong>of</strong> data older than 2000 would require weeks <strong>of</strong><br />
work, as we would need to physically read and analyze each individual investigation report in order to<br />
determine if it met <strong>the</strong> requested criteria and <strong>the</strong>n compile <strong>the</strong> data from <strong>the</strong>re.” (Caza 2012).<br />
52
combined, <strong>the</strong> NEB data suggests that a spill > 1.5 m 3 could occur every year <strong>the</strong><br />
Nor<strong>the</strong>rn <strong>Gateway</strong> <strong>Project</strong> is in operation.<br />
Table 36: Sensitivity Analysis for ENGP Pipelines Using NEB Data for Leaks >1.5m 3<br />
Operating<br />
<strong>Spill</strong> Frequency Number <strong>of</strong> Leaks >1.5 m<br />
Period<br />
(spills per km-‐year)<br />
3 Return Period<br />
for ENGP (per year)<br />
(in years)<br />
Crude Oil<br />
Condensate<br />
0.00041<br />
0.5<br />
0.5<br />
2<br />
2<br />
Crude Oil and Condensate Pipelines<br />
Source: Calculated from NEB (2011).<br />
1.0 1<br />
5.4. Summary <strong>of</strong> Extended Sensitivity Analysis for ENGP Tanker and Terminal<br />
Operations<br />
Our extended sensitivity analysis for ENGP tanker, terminal, and pipeline operations<br />
assesses <strong>the</strong> impact <strong>of</strong> some deficiencies in <strong>the</strong> methodological approach used in <strong>the</strong><br />
ENGP application. We address DNV’s narrow scope <strong>of</strong> parameters for its sensitivity<br />
analysis, illustrate <strong>the</strong> impact <strong>of</strong> a broader range <strong>of</strong> parameters on spill return periods,<br />
and evaluate <strong>the</strong> sensitivity <strong>of</strong> mitigated tanker spills, unmitigated and mitigated<br />
terminal spills, and pipeline spills. Therefore our extended sensitivity analysis<br />
provides a more comprehensive evaluation <strong>of</strong> <strong>the</strong> effects <strong>of</strong> changes in parameters to<br />
return periods for ENGP spills. Figure 3 presents a summary <strong>of</strong> our sensitivity analysis<br />
and compares our results with <strong>the</strong> sensitivity analysis completed in <strong>the</strong> ENGP<br />
application.<br />
Overall, DNV’s sensitivity analysis for tanker spills represents small, incremental<br />
changes to some <strong>of</strong> its input parameters that result in small changes to spill return<br />
periods. Combined, sensitivity parameters tested by DNV reduce <strong>the</strong> unmitigated and<br />
mitigated return period for oil/condensate spills to 56 years and 171 years,<br />
respectively. Alternatively, our sensitivity analysis evaluates changes to key input<br />
parameters that result in significant reductions to return periods for unmitigated and<br />
mitigated spills <strong>of</strong> 23 and 34 years, respectively (Figure 3). Significant decreases in<br />
return periods as a result <strong>of</strong> our extended sensitivity analysis illustrate <strong>the</strong><br />
considerable impact that changes in assumptions have on spill return periods and<br />
show <strong>the</strong> importance <strong>of</strong> providing transparent documentation justifying assumptions<br />
as well as <strong>the</strong> need for more extensive sensitivity analysis to communicate<br />
uncertainties associated with forecasting spills.<br />
Although <strong>Enbridge</strong> and its consultants fail to complete a sensitivity analysis for<br />
terminal and pipeline spills, our sensitivity analysis demonstrates <strong>the</strong> impact <strong>of</strong><br />
different assumptions on spill return periods for <strong>the</strong>se operations. For terminal spills,<br />
our sensitivity analysis results in an unmitigated spill return period <strong>of</strong> 15 to 19 years,<br />
which compares to <strong>the</strong> return period <strong>of</strong> 29 years estimated by DNV for any size<br />
oil/condensate terminal spill. For pipeline spills, our sensitivity analysis uses different<br />
data inputs based on historical data from <strong>Enbridge</strong> and <strong>the</strong> NEB and shows that a<br />
pipeline spill could occur at least once per year. These pipeline spill return periods<br />
53
epresent a considerable increase in spill likelihood compared to estimates from<br />
WorleyParsons (2012) <strong>of</strong> one oil/condensate pipeline leak every two years.<br />
Figure 3: Summary <strong>of</strong> Sensitivity Analysis for ENGP Tanker, Terminal, and Pipeline <strong>Spill</strong>s<br />
Note: All return periods represent oil/condensate spills<br />
Source: Based on calculations from Brandsæter and H<strong>of</strong>fman (2010); <strong>Enbridge</strong> (2010b Vol. 7B; 2012); NEB (2011).<br />
6. Application <strong>of</strong> Oil <strong>Spill</strong> <strong>Risk</strong> Analysis Model to <strong>the</strong> ENGP<br />
The United States developed a comprehensive risk assessment model that it has used to<br />
evaluate oil spill risks for US oil and gas exploration and development for several decades.<br />
Given <strong>the</strong> widespread use and acceptance <strong>of</strong> <strong>the</strong> US OSRA model, it is useful to apply it to<br />
<strong>the</strong> ENGP to assess spill risk. The following section describes this model and applies it to<br />
generate spill probability estimates for ENGP tanker and pipeline operations. The US<br />
model is <strong>the</strong>n evaluated with best practice guidelines for risk assessment in order to<br />
identify any major deficiencies <strong>of</strong> <strong>the</strong> approach to estimating spill probabilities for <strong>the</strong><br />
ENGP.<br />
6.1. Overview <strong>of</strong> Oil <strong>Spill</strong> <strong>Risk</strong> Analysis Model<br />
The OSRA model was developed in 1975 by <strong>the</strong> US Department <strong>of</strong> <strong>the</strong> Interior (Smith et<br />
al. 1982) and is a well-‐established methodology that <strong>the</strong> US government uses to<br />
estimate oil spill occurrence probabilities, as well as <strong>the</strong> chances <strong>of</strong> spills contacting<br />
environmental resources. Although <strong>the</strong>re is no legislative requirement to use <strong>the</strong> OSRA<br />
model, concerns related to oil spill prevention and contingency planning following<br />
implementation <strong>of</strong> <strong>the</strong> Oil Pollution Act <strong>of</strong> 1990 (U.S. Public Law 101-‐380, August 18,<br />
1990) have created a sustained interest in estimating oil spill probabilities among all<br />
stakeholder groups (Anderson and LaBelle 2000). The Bureau <strong>of</strong> Ocean Energy<br />
Management (BOEM), formerly <strong>the</strong> Minerals Management Service, examines<br />
commercial oil and gas development on <strong>the</strong> Outer Continental Shelf adjacent to <strong>the</strong><br />
54
United States <strong>of</strong> America with <strong>the</strong> OSRA model (Price et al. 2003). The OSRA model is<br />
also used by <strong>the</strong> BOEM to prepare environmental documents pursuant to <strong>the</strong> National<br />
Environmental Policy Act, as well as for environmental assessments, consultations for<br />
endangered species and fish habitat, oil spill planning and preparedness by <strong>the</strong> Bureau<br />
<strong>of</strong> Safety and Environmental Enforcement (BSEE) (Anderson et al. 2012), and o<strong>the</strong>r<br />
federal and state government agencies including <strong>the</strong> US Fish and Wildlife Service, <strong>the</strong><br />
National Marine Fisheries Service, and <strong>the</strong> US Coast Guard (Price et al. 2003).<br />
Fur<strong>the</strong>rmore, industry uses <strong>the</strong> OSRA model in <strong>the</strong> preparation <strong>of</strong> oil spill contingency<br />
plans (Anderson et al. 2012).<br />
The OSRA model has been used in several specific applications in <strong>the</strong> US Outer<br />
Continental Shelf. BOEM typically prepares an environmental impact statement for<br />
<strong>of</strong>fshore lease areas and a component <strong>of</strong> <strong>the</strong> environmental impact statement is an<br />
evaluation <strong>of</strong> potential oil spill risk over <strong>the</strong> life <strong>of</strong> <strong>the</strong> projects under consideration<br />
(Anderson and LaBelle 1990). The US federal government used <strong>the</strong> OSRA model to<br />
examine spill probabilities associated with <strong>the</strong> development <strong>of</strong> <strong>of</strong>fshore resources in<br />
<strong>the</strong> Beaufort Sea in nor<strong>the</strong>rn Alaska (US DOI 1997), Cook Inlet in sou<strong>the</strong>rn Alaska (US<br />
DOI 2003b), and <strong>the</strong> Gulf <strong>of</strong> Mexico (US DOI 2002; 2007b), and examined development<br />
on <strong>the</strong> Pacific Outer Continental Shelf <strong>of</strong>f <strong>the</strong> coast <strong>of</strong> California (US DOI 2000a), oil and<br />
gas development on <strong>the</strong> Eastern Gulf <strong>of</strong> Mexico Outer Continental Shelf (US DOI 1998),<br />
and o<strong>the</strong>r development and exploration activities in <strong>the</strong> Beaufort Sea (US DOI 2000b;<br />
US DOI 2007a). The model continues to be used in US <strong>of</strong>fshore leasing areas at present.<br />
The OSRA model consists <strong>of</strong> three main components: (1) probability <strong>of</strong> spills occurring;<br />
(2) trajectory simulation <strong>of</strong> spills, and; (3) combined spill probabilities and trajectory<br />
simulations (Smith et al. 1982). The probability assessment developed by <strong>the</strong> US<br />
Department <strong>of</strong> <strong>the</strong> Interior uses a per-‐volume methodology that relies on historical<br />
spill occurrences and volume <strong>of</strong> oil handled. A fundamental component <strong>of</strong> this<br />
forecasting method is defining an appropriate exposure variable, which is defined as a<br />
“…quantity related to oil production or transportation which has a precise statistical<br />
relationship to spill occurrence” (Smith et al. 1982). Smith et al. (1982) assert that spill<br />
occurrence estimates “depend fundamentally on <strong>the</strong> estimated amount <strong>of</strong> oil to be<br />
produced” (p. 20) and recommend volume due to <strong>the</strong> variable’s simplicity and<br />
predictability. Similarly Lanfear and Amstutz (1983) suggest that <strong>the</strong> volume <strong>of</strong> oil<br />
handled is “… <strong>the</strong> most practical exposure variable for predicting oil spill occurrences<br />
as a Poisson process” (p. 359). More recently, Anderson et al. (2012) and Anderson<br />
and LaBelle (2000) support Smith et al. (1982) and Lanfear and Amstutz (1983) in <strong>the</strong><br />
recommendation <strong>of</strong> volume as <strong>the</strong> exposure variable in <strong>the</strong> OSRA because it satisfies<br />
two important criteria: (a) volume is easy to define, and; (b) volume is a quantity that<br />
can be estimated based on historical volumes <strong>of</strong> oil handled 26 .<br />
26 For pipeline spills, Eschenbach et al. (2010) suggest that pipeline-‐mile years is more directly linked to <strong>the</strong><br />
probability <strong>of</strong> oil spills compared to production volume and reason that <strong>the</strong> probability <strong>of</strong> a spill from a<br />
network <strong>of</strong> pipelines depends on <strong>the</strong> length <strong>of</strong> <strong>the</strong> pipeline. However, Eschenbach et al. also determine that<br />
production volume is an appropriate exposure variable since it passes a goodness <strong>of</strong> fit test.<br />
55
The OSRA assumes that spills occur independently <strong>of</strong> each o<strong>the</strong>r as a Poisson process 27 .<br />
<strong>Spill</strong> occurrence conforms to a Poisson process for three reasons: (1) no spill can occur<br />
when <strong>the</strong> volume <strong>of</strong> oil produced or transported is equal to zero; (2) <strong>the</strong> record shows<br />
that spill events are independent <strong>of</strong> each o<strong>the</strong>r over time and volume, and; (3) <strong>the</strong><br />
number <strong>of</strong> events in any interval are Poisson distributed and this process has<br />
stationary increments (Anderson et al. 2012; Anderson and LaBelle 2000). Smith et al.<br />
(1982) describe <strong>the</strong> probability (P) <strong>of</strong> a specific number <strong>of</strong> spills (n) in <strong>the</strong> course <strong>of</strong><br />
handling t barrels where λ is <strong>the</strong> rate <strong>of</strong> spill occurrence:<br />
Equation 1: OSRA Model Equation (Poisson Assumption)<br />
The above formula bases <strong>the</strong> rate at which spills occur (λ), which is typically expressed<br />
as <strong>the</strong> mean number <strong>of</strong> spills per billion barrels (Bbbl) <strong>of</strong> oil handled, on historic spill<br />
occurrence data and <strong>the</strong> volume <strong>of</strong> oil produced/transported (Anderson et al. 2012;<br />
Anderson and LaBelle 2000). The BSEE collects tanker spill data from <strong>the</strong> United<br />
States Coast Guard and from international sources, and manages a database that<br />
provides spill rate data for tanker spills that occur at sea and in port (Anderson et al.<br />
2012). Tanker spill rates are also based on data from <strong>the</strong> US Department <strong>of</strong> Commerce,<br />
<strong>the</strong> US Army Corps <strong>of</strong> Engineers, and British Petroleum’s Statistical Review <strong>of</strong> World<br />
Energy (Anderson et al. 2012). Anderson et al. (2012) and Anderson and LaBelle<br />
(2000) estimate tanker spill rates for spills ≥ 1,000 bbl (159 m 3 ) because spills <strong>of</strong> this<br />
size are more likely to be reported compared to smaller spills and <strong>the</strong> historical data<br />
are considered more comprehensive than data for spills less than 1,000 bbl. Anderson<br />
and LaBelle (2000) estimate spill rates for pipeline systems in Alaska with historical<br />
data from <strong>the</strong> Minerals Management Service and <strong>the</strong> State <strong>of</strong> Alaska. <strong>Spill</strong> rates<br />
developed by Anderson et al. (2012) and Anderson and LaBelle (1990; 1994; 2000)<br />
have been regularly updated and improved to reflect changes in spill rates over time.<br />
6.2. <strong>Spill</strong> Probability Estimates for ENGP Tanker Operations<br />
We develop probability estimates for oil and condensate spills for ENGP tanker<br />
operations based on <strong>the</strong> OSRA model 28 . The approach to estimating spill probabilities<br />
with <strong>the</strong> OSRA model includes four main steps:<br />
1. Obtain historical spill rate data<br />
27 Smith et al. (1982) recognize that this assumption can be questioned particularly in <strong>the</strong> case that safety<br />
standards are improved after a particular spill (i.e. introduction <strong>of</strong> double hull tankers). However, Smith et al.<br />
acknowledge that <strong>the</strong>re is sufficient evidence that a Poisson process provides a reasonable approximation for<br />
spill occurrence (Stewart and Kennedy 1978 as cited in Smith et al. 1982).<br />
28 According to Anderson et al. (2012), spill rates for tanker incidents in international waters and Valdez,<br />
Alaska represent crude oil tanker spills. We use crude oil tanker spill rates to approximate condensate tanker<br />
spill rates because <strong>the</strong> condensate-‐carrying vessels are similar to vessels carrying crude oil and specific<br />
incident data for condensate tankers are insufficient. We note that this approach is consistent with that used<br />
by DNV in <strong>the</strong> ENGP regulatory application.<br />
56
2. Estimate <strong>the</strong> volume <strong>of</strong> oil and condensate handled over <strong>the</strong> operational life <strong>of</strong><br />
<strong>the</strong> project being assessed (ENGP)<br />
3. Calculate spill probabilities with <strong>the</strong> OSRA model in Equation 1 based on data<br />
from steps (1) and (2)<br />
4. Complete a sensitivity analysis to examine <strong>the</strong> effect <strong>of</strong> changes in inputs to spill<br />
probabilities.<br />
Anderson et al. (2012) provide <strong>the</strong> most recent historical spill rate data for use in <strong>the</strong><br />
OSRA model for international tanker spills and spills from tankers transporting Alaska<br />
North Slope crude oil. As shown in Table 37, spill rates determined by Anderson et al.<br />
(2012) range from 0.32 to 0.84 spills per Bbbl for tanker spills ≥ 1,000 bbl (159 m 3 )<br />
and range from 0.11 to 0.42 spills per Bbbl for spills ≥ 10,000 bbl (1,590 m 3 ).<br />
International spill rates for <strong>the</strong> largest spill size category identified by Anderson et al.<br />
(2012) range between 0.03 and 0.17 for spills ≥ 100,000 bbl (15,900 m 3 ). Anderson et<br />
al. (2012) suggest that regulatory changes in <strong>the</strong> 1990s requiring double hull tankers<br />
are <strong>the</strong> likely cause <strong>of</strong> continued declines in tanker spills over time.<br />
Table 37: International and Alaska Oil Tanker <strong>Spill</strong> Rates<br />
<strong>Spill</strong> size Source Data<br />
Time<br />
Period<br />
Number <strong>of</strong><br />
<strong>Spill</strong>s<br />
Volume<br />
Transported<br />
(Bbbl)<br />
<strong>Spill</strong> Rate<br />
(per Bbbl)<br />
≥ 1,000 bbl<br />
(≥ 159 m3) International<br />
Valdez, Alaska<br />
1974-‐2008<br />
1994-‐2008<br />
1977-‐2008<br />
1989-‐2008<br />
303<br />
59<br />
11<br />
4<br />
359.9<br />
185.8<br />
15.3<br />
8.7<br />
0.84<br />
0.32<br />
0.72<br />
0.46<br />
Range <strong>of</strong> <strong>Spill</strong> Rates (per Bbbl) 0.32 -‐ 0.84<br />
≥ 10,000 bbl<br />
(≥ 1,590 m3) International<br />
Valdez, Alaska<br />
1974-‐2008<br />
1994-‐2008<br />
1977-‐2008<br />
1989-‐2008<br />
151<br />
20<br />
3<br />
1<br />
359.9<br />
185.8<br />
15.3<br />
8.7<br />
0.42<br />
0.11<br />
0.20<br />
0.12<br />
Range <strong>of</strong> <strong>Spill</strong> Rates (per Bbbl) 0.11 -‐ 0.42<br />
≥ 100,000 bbl<br />
(≥ 15,900 m3) International<br />
1974-‐2008<br />
1994-‐2008<br />
62 359.9<br />
6 185.8<br />
Range <strong>of</strong> <strong>Spill</strong> Rates (per Bbbl)<br />
0.17<br />
0.03<br />
0.03 -‐ 0.17<br />
Source: Anderson et al. (2012).<br />
Note: Bbbl represents one billion barrels <strong>of</strong> oil.<br />
In <strong>the</strong> second step, we estimate <strong>the</strong> volume <strong>of</strong> oil and condensate transported by ENGP<br />
tanker traffic over <strong>the</strong> operational life <strong>of</strong> <strong>the</strong> project. The amount <strong>of</strong> crude oil<br />
potentially shipped out <strong>of</strong> Kitimat Terminal is equal to pipeline capacity <strong>of</strong> 525 kbpd,<br />
which equates to approximately 191.6 million barrels per year. Over a 30-‐year and 50-‐<br />
year operating period, a volume <strong>of</strong> 525 kbpd represents over 5.7 Bbbl and 9.6 Bbbl,<br />
respectively, <strong>of</strong> oil transported by tankers. The volume <strong>of</strong> condensate is equal to<br />
pipeline capacity <strong>of</strong> 193 kbpd or 70.4 million barrels per year. Condensate throughput<br />
over a 30-‐year and 50 year period equals 2.1 and 3.5 Bbbl, respectively. These oil and<br />
condensate volumes represent <strong>the</strong> baseline throughput capacities in <strong>the</strong> ENGP<br />
regulatory application.<br />
57
In <strong>the</strong> third step, we use spill rates for tanker spills and <strong>the</strong> volume <strong>of</strong> oil and<br />
condensate transported by ENGP tanker traffic as inputs to <strong>the</strong> OSRA model (Equation 1)<br />
and estimate spill probabilities. Our application <strong>of</strong> <strong>the</strong> OSRA model uses <strong>the</strong> following<br />
four spill occurrence rates to determine tanker spill probabilities for <strong>the</strong> ENGP:<br />
i. <strong>Spill</strong>s in international waters between 1974 and 2008, which represent <strong>the</strong><br />
entire record <strong>of</strong> worldwide tanker spills from <strong>the</strong> BOEM database<br />
ii. <strong>Spill</strong>s in international waters between 1994 and 2008, which represent<br />
worldwide spills from modern tanker operations in <strong>the</strong> last 15 years <strong>of</strong> <strong>the</strong><br />
BOEM database<br />
iii. <strong>Spill</strong>s associated with shipments departing Valdez, Alaska between 1977 and<br />
2008, which represent <strong>the</strong> entire record <strong>of</strong> tanker spills transporting Alaska<br />
North Slope crude oil<br />
iv. <strong>Spill</strong>s associated with shipments departing Valdez, Alaska between 1989 and<br />
2008 that represent <strong>the</strong> last 20 years <strong>of</strong> modern tanker traffic transporting<br />
Alaskan crude oil.<br />
As shown in Table 38, probabilities for ENGP tanker spills are high over a 30-‐year period<br />
at baseline throughput capacities. According to <strong>the</strong> OSRA model, spill probability for<br />
ENGP tanker operations ranges from 84.1% to 99.2% for oil spills ≥ 1,000 bbl, and spill<br />
probability increases to between 91.9% and 99.9% for an oil or condensate spill ≥<br />
1,000 bbl. Probabilities for larger ENGP oil/condensate tanker spills range between<br />
57.9% and 96.3% for spills ≥ 10,000 bbl, and between 21.0% and 73.7% for spills ≥<br />
100,000 bbl over a 30-‐year period. The lower probabilities are based on <strong>the</strong> 1994 to<br />
2008 international data and given improvements in safety, <strong>the</strong>se lower probabilities<br />
are likely more indicative <strong>of</strong> future spill rates.<br />
Table 38: ENGP Tanker <strong>Spill</strong> Probabilities based on OSRA Model (30 years)<br />
<strong>Spill</strong> size Source Data<br />
Time<br />
Period<br />
Oil<br />
30-‐Year <strong>Spill</strong> Probability (%)<br />
Condensate Combined<br />
≥ 1,000 bbl<br />
(≥ 159 m3) International<br />
Valdez, Alaska<br />
1974-‐2008<br />
1994-‐2008<br />
1977-‐2008<br />
1989-‐2008<br />
99.2<br />
84.1<br />
98.4<br />
92.9<br />
83.1<br />
49.1<br />
78.2<br />
62.2<br />
99.9<br />
91.9<br />
99.7<br />
97.3<br />
Range 84.1 -‐ 99.2 49.1 -‐ 83.1 91.9 -‐ 99.9<br />
≥ 10,000 bbl<br />
(≥ 1,590 m3) International<br />
Valdez, Alaska<br />
1974-‐2008<br />
1994-‐2008<br />
1977-‐2008<br />
1989-‐2008<br />
91.1<br />
46.9<br />
68.3<br />
49.8<br />
58.8<br />
20.7<br />
34.5<br />
22.4<br />
96.3<br />
57.9<br />
79.2<br />
61.1<br />
Range 46.9 -‐ 91.1 20.7 -‐ 58.8 57.9 -‐ 96.3<br />
≥ 100,000 bbl<br />
(≥ 15,900 m3) International<br />
1974-‐2008<br />
1994-‐2008<br />
Range<br />
62.4<br />
15.8<br />
15.8 -‐ 62.4<br />
30.2<br />
6.1<br />
6.1 -‐ 30.2<br />
73.7<br />
21.0<br />
21.0 -‐ 73.7<br />
Source: Calculated based on Anderson et al. (2012).<br />
Over a 50 year operating period, <strong>the</strong> minimum probability for oil spills ≥ 1,000 bbl is<br />
95.3%, which increases to 98.5% for an oil or condensate tanker spill (Table 39). The<br />
respective minimum probability for oil/condensate spills ≥ 10,000 bbl and ≥ 100,000<br />
bbl is 76.3% and 32.5%, respectively. Again, <strong>the</strong> lower probabilities are based on <strong>the</strong><br />
58
1994 to 2008 international data and given improvements in safety, <strong>the</strong>se lower<br />
probabilities are likely more indicative <strong>of</strong> future spill rates.<br />
Table 39: ENGP Tanker <strong>Spill</strong> Probabilities based on OSRA Model (50 years)<br />
<strong>Spill</strong> size Source Data<br />
Time<br />
Period<br />
Oil<br />
50-‐Year <strong>Spill</strong> Probability (%)<br />
Condensate Combined<br />
≥ 1,000 bbl<br />
(≥ 159 m3) International<br />
Valdez, Alaska<br />
1974-‐2008<br />
1994-‐2008<br />
1977-‐2008<br />
1989-‐2008<br />
99.9<br />
95.3<br />
99.9<br />
98.8<br />
94.8<br />
67.6<br />
92.1<br />
80.2<br />
99.9<br />
98.5<br />
99.9<br />
99.8<br />
Range 95.3 -‐ 99.9 67.6 -‐ 94.8 98.5 -‐ 99.9<br />
≥ 10,000 bbl<br />
(≥ 1,590 m3) International<br />
Valdez, Alaska<br />
1974-‐2008<br />
1994-‐2008<br />
1977-‐2008<br />
1989-‐2008<br />
98.2<br />
65.1<br />
85.3<br />
68.3<br />
77.2<br />
32.1<br />
50.6<br />
34.5<br />
99.6<br />
76.3<br />
92.7<br />
79.2<br />
Range 65.1 -‐ 98.2 32.1 -‐ 77.2 76.3 -‐ 99.6<br />
≥ 100,000 bbl<br />
(≥ 15,900 m3) International<br />
1974-‐2008<br />
1994-‐2008<br />
Range<br />
80.4<br />
25.0<br />
25.0 -‐ 80.4<br />
45.1<br />
10.0<br />
10.0 -‐ 45.1<br />
89.2<br />
32.5<br />
32.5 -‐ 89.2<br />
Source: Calculated based on Anderson et al. (2012).<br />
In <strong>the</strong> fourth step, we complete a sensitivity analysis for <strong>the</strong> OSRA model by increasing<br />
<strong>the</strong> volume <strong>of</strong> oil transported from 525 kbpd to 850 kbpd and increasing <strong>the</strong> volume <strong>of</strong><br />
condensate from 193 kbpd to 275 kbpd as outlined by <strong>Enbridge</strong> in its response to an<br />
information request (<strong>Enbridge</strong> 2010b Information Request No. 3). The OSRA model<br />
estimates a minimum probability <strong>of</strong> 94.9% that an oil tanker spill ≥ 1,000 bbl could<br />
occur over a 30-‐year period at a throughput <strong>of</strong> 850 kbpd <strong>of</strong> oil. The minimum<br />
probability increases to 98.1% for an oil or condensate spill ≥ 1,000 bbl at higher<br />
throughput capacities <strong>of</strong> 850 kbpd <strong>of</strong> oil and 275 kbpd <strong>of</strong> condensate (Table 40). The<br />
minimum probability for an oil/condensate spill ≥ 10,000 bbl is 74.2% in a 30-‐year<br />
period suggesting a spill <strong>of</strong> this size could likely occur over <strong>the</strong> life <strong>of</strong> <strong>the</strong> ENGP.<br />
Table 40: Sensitivity Analysis for ENGP Tanker <strong>Spill</strong> Probabilities at Higher Capacities (30 Years)<br />
<strong>Spill</strong> size Source Data<br />
Time<br />
Period<br />
Oil<br />
30-‐Year <strong>Spill</strong> Probability (%)<br />
Condensate Combined<br />
≥ 1,000 bbl<br />
(≥ 159 m3) International<br />
Valdez, Alaska<br />
1974-‐2008<br />
1994-‐2008<br />
1977-‐2008<br />
1989-‐2008<br />
99.9<br />
94.9<br />
99.9<br />
98.6<br />
92.0<br />
61.8<br />
88.6<br />
75.0<br />
99.9<br />
98.1<br />
99.9<br />
99.7<br />
Range 94.9 -‐ 99.9 61.8 -‐ 92.0 98.1 -‐ 99.9<br />
≥ 10,000 bbl<br />
(≥ 1,590 m3) International<br />
Valdez, Alaska<br />
1974-‐2008<br />
1994-‐2008<br />
1977-‐2008<br />
1989-‐2008<br />
98.0<br />
64.1<br />
84.5<br />
67.3<br />
71.8<br />
28.2<br />
45.2<br />
30.3<br />
99.4<br />
74.2<br />
91.5<br />
77.2<br />
Range 64.1 -‐ 98.0 28.2 -‐ 71.8 74.2 -‐ 99.4<br />
≥ 100,000 bbl<br />
(≥ 15,900 m3) International<br />
1974-‐2008<br />
1994-‐2008<br />
Range<br />
79.4<br />
24.4<br />
24.4 -‐ 79.4<br />
40.1<br />
8.6<br />
8.6 -‐ 40.1<br />
87.7<br />
30.9<br />
30.9 -‐ 87.7<br />
Source: Calculated based on Anderson et al. (2012).<br />
59
<strong>Spill</strong> probabilities for an ENGP oil/condensate tanker spill increase significantly over a<br />
50-‐year operating period at higher throughput capacities (Table 41). Indeed, <strong>the</strong> OSRA<br />
model estimates a high likelihood (89.5%) that an oil/condensate spill ≥ 10,000 bbl<br />
could occur over <strong>the</strong> life <strong>of</strong> <strong>the</strong> project. For larger spills, The OSRA model estimates<br />
<strong>the</strong>re is at least a 46.0% chance that an oil/condensate spill nearly half <strong>the</strong> size <strong>of</strong> <strong>the</strong><br />
Exxon Valdez oil spill <strong>of</strong> 41,000 m 3 could occur within a 50-‐year period <strong>of</strong> <strong>the</strong> ENGP<br />
operating at higher throughput capacities.<br />
Table 41: Sensitivity Analysis for ENGP Tanker <strong>Spill</strong> Probabilities at Higher Capacities (50 years)<br />
<strong>Spill</strong> size Source Data<br />
Time<br />
Period<br />
Oil<br />
50-‐Year <strong>Spill</strong> Probability (%)<br />
Condensate Combined<br />
≥ 1,000 bbl<br />
(≥ 159 m3) International<br />
Valdez, Alaska<br />
1974-‐2008<br />
1994-‐2008<br />
1977-‐2008<br />
1989-‐2008<br />
99.9<br />
99.3<br />
99.9<br />
99.9<br />
98.5<br />
79.9<br />
97.3<br />
90.1<br />
99.9<br />
99.9<br />
99.9<br />
99.9<br />
Range 99.3 -‐ 99.9 79.9 -‐ 98.5 99.9<br />
≥ 10,000 bbl<br />
(≥ 1,590 m3) International<br />
Valdez, Alaska<br />
1974-‐2008<br />
1994-‐2008<br />
1977-‐2008<br />
1989-‐2008<br />
99.9<br />
81.8<br />
95.5<br />
84.5<br />
87.9<br />
42.4<br />
63.3<br />
45.2<br />
99.9<br />
89.5<br />
98.4<br />
91.5<br />
Range 81.8 -‐ 99.9 42.4 -‐ 87.9 89.5 -‐ 99.9<br />
≥ 100,000 bbl<br />
(≥ 15,900 m3) International<br />
1974-‐2008<br />
1994-‐2008<br />
Range<br />
92.8<br />
37.2<br />
37.2 -‐ 92.8<br />
57.4<br />
14.0<br />
14.0 -‐ 57.4<br />
97.0<br />
46.0<br />
46.0 -‐ 97.0<br />
Source: Calculated based on Anderson et al. (2012).<br />
We note several limitations in our application <strong>of</strong> <strong>the</strong> OSRA model to <strong>the</strong> ENGP. The<br />
principal limitation relates to <strong>the</strong> model’s reliance on historical data to estimate future<br />
spill rates. As noted, <strong>the</strong>re have been improvements in safety that resulted in a<br />
reduction in spill rates over time (Anderson et al. 2012; Anderson and LaBelle 2000)<br />
and thus historical rates may not accurately reflect future risk. Tanker spill rates in <strong>the</strong><br />
future could continue to decline as a result <strong>of</strong> fur<strong>the</strong>r mitigation measures and<br />
regulatory requirements, remain static due to diminishing returns from previous<br />
regulatory and technological improvements, or increase as a result <strong>of</strong> potential future<br />
deregulation or an aging tanker fleet. We do not attempt to predict future tanker spill<br />
rates over <strong>the</strong> operational life <strong>of</strong> <strong>the</strong> ENGP. Second, average historical data may not<br />
reflect <strong>the</strong> unique characteristics <strong>of</strong> <strong>the</strong> project environment that may affect risk such<br />
as unusual hazards or special mitigation measures. We attempt to mitigate this<br />
weakness by using tanker spill data from Alaska, which may increase <strong>the</strong> likelihood<br />
that data more accurately reflect <strong>the</strong> unique risks <strong>of</strong> <strong>the</strong> Pacific west coast region.<br />
Fur<strong>the</strong>rmore, Alaska data for <strong>the</strong> 1989 to 2008 period represents mitigation measures<br />
similar to those proposed for <strong>the</strong> ENGP such as escort tugs. Third, Anderson et al.<br />
(2012) do not estimate confidence intervals for tanker spill rates. Although Anderson<br />
and LaBelle (2000) determine 95% confidence intervals for spill rates, <strong>the</strong> recent<br />
update by Anderson et al. (2012) only provides <strong>the</strong> mean estimate for spill rates. We<br />
attempt to address this issue by providing a range <strong>of</strong> spill probabilities based on<br />
different spill occurrence rates.<br />
60
6.3. <strong>Spill</strong> Probability Estimates for ENGP Pipeline<br />
We also develop probability estimates for ENGP pipeline spills with <strong>the</strong> OSRA model.<br />
Our approach to estimating pipeline spill probabilities with <strong>the</strong> OSRA model follows<br />
<strong>the</strong> same approach as that used to determine probabilities for tanker spills.<br />
In <strong>the</strong> first step, we obtain spill rates from Anderson and LaBelle (2000) based on<br />
historical data for <strong>the</strong> Trans-‐Alaska Pipeline System and onshore Alaska North Slope<br />
crude oil production (Table 42). Between 1977 and 1998, six spills ≥ 500 bbl (80 m 3 )<br />
and five spills ≥ 1,000 bbl (159 m 3 ) occurred from <strong>the</strong> Trans-‐Alaska Pipeline System,<br />
resulting in a spill rate <strong>of</strong> 0.48 and 0.40, respectively, for every Bbbl moved. A single<br />
spill ≥ 500 bbl (80 m 3 ) associated with <strong>the</strong> Trans-‐Alaska Pipeline System occurred<br />
between 1985 and 1998 producing a spill rate <strong>of</strong> 0.12. Anderson and LaBelle (2000)<br />
also determine that a single Alaskan North Slope crude oil and condensate spill ≥ 500<br />
bbl occurred from onshore pipelines between 1985 and 1998, yielding a spill rate<br />
similar to <strong>the</strong> Trans-‐Alaska Pipeline System rate <strong>of</strong> 0.12 spills for every Bbbl<br />
transported.<br />
Table 42: <strong>Spill</strong> Rates for Pipeline <strong>Spill</strong>s in Alaska based on Anderson and LaBelle (2000)<br />
<strong>Spill</strong> Size Source Data<br />
≥ 500 bbl<br />
(80 m 3)<br />
≥ 1,000 bbl<br />
(159 m 3)<br />
Trans-‐Alaska Pipeline System<br />
Time Number <strong>of</strong> <strong>Spill</strong> Rate<br />
Period <strong>Spill</strong>s (per Bbbl)<br />
1977-‐1998 6 0.48<br />
1985-‐1998 1 0.12<br />
Alaska North Slope 1985-‐1998 1 0.12<br />
Trans-‐Alaska Pipeline System<br />
1977-‐1998 5 0.40<br />
1985-‐1998 0 -‐<br />
Alaska North Slope 1985-‐1998 0 -‐<br />
Source: Anderson and LaBelle (2000).<br />
In <strong>the</strong> second step, we estimate <strong>the</strong> volume <strong>of</strong> oil and condensate transported by <strong>the</strong><br />
Nor<strong>the</strong>rn <strong>Gateway</strong> Pipeline over an operating period <strong>of</strong> 30 to 50 years. Since pipeline<br />
spill rates from Anderson and LaBelle (2000) represent oil and condensate, we assume<br />
pipeline throughput <strong>of</strong> 718 kbpd for <strong>the</strong> ENGP based on oil pipeline volume <strong>of</strong> 525<br />
kbpd and condensate volume <strong>of</strong> 193 kbpd. Combined oil and condensate throughput<br />
represents 7.9 Bbbl over 30 years and 13.1 Bbbl over 50 years. We also complete a<br />
sensitivity analysis examining <strong>the</strong> effects <strong>of</strong> increased capacity to 1,125 kbpd (850<br />
kbpd <strong>of</strong> oil and 275 kbpd <strong>of</strong> condensate), which equates to approximately 12.3 Bbbl<br />
over 30 years and 20.5 Bbbl over 50 years.<br />
In <strong>the</strong> third step, we use <strong>the</strong> following two spill occurrence rates from Anderson and<br />
LaBelle (2000) to determine a range <strong>of</strong> probabilities for ENGP pipeline spills ≥ 500 bbl:<br />
i. <strong>Spill</strong>s from <strong>the</strong> Trans-‐Alaska Pipeline System between 1977 and 1998, which<br />
represent <strong>the</strong> entire record <strong>of</strong> pipeline spills from <strong>the</strong> BOEM database<br />
ii. <strong>Spill</strong>s from <strong>the</strong> Trans-‐Alaska Pipeline System and Alaska North Slope pipelines<br />
between 1985 and 1998, which represent <strong>the</strong> most recent record <strong>of</strong> pipeline<br />
spills provided by BOEM.<br />
61
We input <strong>the</strong> spill rates for pipeline spills ≥ 500 bbl and <strong>the</strong> volume <strong>of</strong> oil transported<br />
by <strong>the</strong> ENGP pipeline in Equation 1 to estimate probabilities for ENGP pipeline spills<br />
(Table 43). Over a 30-‐year operating period at planned throughput capacity, <strong>the</strong><br />
probability <strong>of</strong> an ENGP pipeline spill ≥ 500 bbl ranges between 61.1% and 97.7% and<br />
<strong>the</strong> probability increases to between 79.2% and 99.8% over a 50-‐year operating<br />
period.<br />
Table 43: Pipeline <strong>Spill</strong> Probabilities based on OSRA Model (30 and 50 Years)<br />
<strong>Spill</strong> Size Source Data<br />
Time<br />
Period<br />
30-‐Year <strong>Spill</strong><br />
Probability (%)<br />
50-‐Year <strong>Spill</strong><br />
Probability (%)<br />
≥ 500 bbl<br />
(80 m3) Trans-‐Alaska Pipeline System 1977-‐1998 97.7 99.8<br />
Trans-‐Alaska Pipeline System /<br />
Alaska North Slope<br />
1985-‐1998 61.1 79.2<br />
Range 61.1 -‐ 97.7 79.2 -‐ 99.8<br />
Source: Calculated based on Anderson and LaBelle (2000).<br />
Our sensitivity analysis examines changes in spill probabilities if <strong>the</strong> volume <strong>of</strong> oil<br />
transported by <strong>the</strong> pipeline increases 62% to 850 kbpd and <strong>the</strong> volume <strong>of</strong> condensate<br />
increases 42% to 275 kbpd. Over 30-‐ and 50-‐year operating periods, <strong>the</strong> minimum<br />
likelihood <strong>of</strong> a spill ≥ 500 bbl increases to 77.2% and 91.5%, respectively, when<br />
pipeline throughput increases to 1,125 kbpd.<br />
Table 44: Sensitivity Analysis for Pipeline <strong>Spill</strong> Probabilities at Higher Capacities (30 and 50<br />
Years)<br />
<strong>Spill</strong> Size Source Data<br />
Time<br />
Period<br />
30-‐Year <strong>Spill</strong><br />
Probability (%)<br />
50-‐Year <strong>Spill</strong><br />
Probability (%)<br />
≥ 500 bbl<br />
(80 m3) Trans-‐Alaska Pipeline System 1977-‐1998 99.7 99.9<br />
Trans-‐Alaska Pipeline System /<br />
Alaska North Slope<br />
1985-‐1998 77.2 91.5<br />
Range 77.2 -‐ 99.7 91.5 -‐ 99.9<br />
Source: Calculated based on Anderson and LaBelle (2000).<br />
The application <strong>of</strong> <strong>the</strong> OSRA model with spill rates from pipeline spills in Alaska to <strong>the</strong><br />
ENGP has several limitations. First, it assumes that historical pipeline spill data from<br />
Alaska is appropriate to estimate future spills for ENGP pipelines, which may have<br />
different risks due to different technological, safety, and regulatory standards. The<br />
counter argument to this limitation is that available historical spill data from<br />
<strong>Enbridge</strong>’s own liquids pipeline system does not indicate improvements in pipeline<br />
safety between 1998 and 2010 and thus <strong>the</strong>re is no rationale for reducing spill rates.<br />
Fur<strong>the</strong>r, a study <strong>of</strong> spill rates in <strong>the</strong> US from Eschenbach et al. (2010) determined no<br />
significant decline in pipeline spill rates between 1972 and 2005. Ano<strong>the</strong>r limitation is<br />
that <strong>the</strong> OSRA pipeline data only includes spills ≥ 500 bbl, and <strong>the</strong>refore excludes a<br />
large proportion <strong>of</strong> smaller spills (i.e. spills less than 500 bbl) that may cause<br />
environmental, economic, and sociocultural damage. Finally, Anderson and LaBelle<br />
(2000) do not provide confidence intervals for pipeline spills.<br />
62
6.4. Summary <strong>of</strong> ENGP <strong>Spill</strong> Probabilities Estimated with OSRA Model<br />
The summary <strong>of</strong> spill probabilities for ENGP tanker and pipeline spills calculated with<br />
<strong>the</strong> OSRA model in Table 45 shows that oil/condensate spill probabilities for <strong>the</strong> ENGP<br />
are high, particularly for spills ≥ 1,000 bbl. Indeed, <strong>the</strong> OSRA model estimates that <strong>the</strong><br />
minimum probability <strong>of</strong> a tanker spill ≥ 1,000 bbl over <strong>the</strong> 30-‐ and 50-‐year life <strong>of</strong> <strong>the</strong><br />
ENGP is 91.9% and 98.5%, respectively. For spills ≥ 10,000 bbl, <strong>the</strong> minimum<br />
probability <strong>of</strong> a spill over <strong>the</strong> life <strong>of</strong> <strong>the</strong> ENGP is 57.9%, which increases to 89.5% when<br />
<strong>the</strong> ENGP operates over a 50-‐year period at higher throughput capacities. Based on <strong>the</strong><br />
OSRA, <strong>the</strong>re is at least a 32.5% chance that a spill nearly half <strong>the</strong> size <strong>of</strong> <strong>the</strong> Exxon<br />
Valdez oil spill <strong>of</strong> 41,000 m 3 could occur within a 50-‐year period <strong>of</strong> <strong>the</strong> ENGP operating<br />
at its planned throughput capacity and <strong>the</strong> minimum probability <strong>of</strong> a spill increases to<br />
46.0% if <strong>the</strong> ENGP ships higher volumes <strong>of</strong> oil and condensate over a 50-‐year period.<br />
Table 45 also presents an overall spill probability for <strong>the</strong> entire ENGP, which ranges<br />
between 96.8% and 99.9% over <strong>the</strong> life <strong>of</strong> <strong>the</strong> project 29 . Thus, <strong>the</strong> OSRA model<br />
estimates that <strong>the</strong>re is a very high likelihood that ei<strong>the</strong>r a tanker spill ≥ 1,000 bbl or a<br />
pipeline spill ≥ 500 bbl could occur during ENGP operations.<br />
Table 45: Summary <strong>of</strong> Tanker and Pipeline Oil/Condensate <strong>Spill</strong> Probabilities for <strong>the</strong> ENGP<br />
Type and Size <strong>Spill</strong><br />
Tanker <strong>Spill</strong><br />
30-‐Year <strong>Spill</strong> Probability (%)<br />
718 kbpd* 1,125 kbpd**<br />
50-‐Year <strong>Spill</strong> Probability (%)<br />
718 kbpd* 1,125 kbpd**<br />
≥ 1,000 bbl (≥ 159 m3) 91.9 -‐ 99.9 98.1 -‐ 99.9 98.5 -‐ 99.9 99.9<br />
≥ 10,000 bbl (≥ 1,590 m3) 57.9 -‐ 96.3 74.2 -‐ 99.4 76.3 -‐ 99.6 89.5 -‐ 99.9<br />
≥ 100,000 bbl (≥ 15,900 m3) Pipeline <strong>Spill</strong>*<br />
21.0 -‐ 73.7 30.9 -‐ 87.7 32.5 -‐ 89.2 46.0 -‐ 97.0<br />
≥ 500 bbl (≥ 80 m3) Tanker or Pipeline <strong>Spill</strong><br />
61.1 -‐ 97.7 77.2 -‐ 99.7 79.2 -‐ 99.8 91.5 -‐ 99.9<br />
See Note 96.8 -‐ 99.9 99.6 -‐ 99.9 99.7 -‐ 99.9 99.9<br />
* Represents oil volume <strong>of</strong> 525 kbpd and condensate volume <strong>of</strong> 193 kbpd (total <strong>of</strong> 718 kbpd),<br />
** Represents oil volume <strong>of</strong> 850 kbpd and condensate volume <strong>of</strong> 275 kbpd (total <strong>of</strong> 1,125 kbpd).<br />
Note: Combined tanker and pipeline spill calculated based on <strong>the</strong> following spill probabilities: (1) oil/condensate spill probabilities<br />
for tanker spills ≥ 1,000 bbl and; (2) oil/condensate spill probabilities for pipeline spills ≥ 500 bbl.<br />
6.5. Evaluation <strong>of</strong> OSRA Model with Best Practice Criteria for <strong>Risk</strong> <strong>Assessment</strong><br />
Similar to our evaluation <strong>of</strong> methods used to estimate spill return periods in <strong>the</strong> ENGP<br />
regulatory application, we evaluate <strong>the</strong> OSRA method with best practice guidelines for<br />
risk assessment (see Table 17). We qualitatively assess each criterion according to <strong>the</strong><br />
four-‐point scale:<br />
• Fully met: no deficiencies<br />
• Largely met: no major deficiencies<br />
• Partially met: at least one major deficiency<br />
• Not met: two or more major deficiencies<br />
29 We estimate overall spill probabilities for <strong>the</strong> ENGP based on: (1) oil/condensate spill probabilities for<br />
tanker spills ≥ 1,000 bbl, and (2) oil/condensate spill probabilities for pipeline spills ≥ 500 bbl.<br />
63
Transparency<br />
Criterion: Documentation fully and effectively discloses supporting evidence, assumptions,<br />
data gaps and limitations, as well as uncertainty in data and assumptions, and <strong>the</strong>ir<br />
resulting potential implications to risk.<br />
Our application <strong>of</strong> <strong>the</strong> OSRA model to <strong>the</strong> ENGP provides transparency. We clearly<br />
summarize and provide supporting evidence for tanker and pipeline spill rates<br />
determined by Anderson et al. (2012) and Anderson and LaBelle (2000), volumes for<br />
oil and condensate over <strong>the</strong> operating life <strong>of</strong> <strong>the</strong> ENGP, and increases in <strong>the</strong> volume <strong>of</strong><br />
oil handled in <strong>the</strong> sensitivity analysis with reference to <strong>Enbridge</strong>’s phased expansion<br />
that could increase <strong>the</strong> amount <strong>of</strong> oil handled from 525 kbpd to 850 kbpd and <strong>the</strong><br />
amount <strong>of</strong> condensate handled from 193 kbpd to 275 kbpd (<strong>Enbridge</strong> 2010b<br />
Information Request No. 3). Fur<strong>the</strong>rmore, we transparently identify weaknesses <strong>of</strong> <strong>the</strong><br />
OSRA model applied to <strong>the</strong> ENGP, which consist <strong>of</strong> <strong>the</strong> model’s usage <strong>of</strong> historical data,<br />
data from a different, albeit similar geographical area, and <strong>the</strong> model’s limited<br />
availability <strong>of</strong> confidence intervals.<br />
Evaluation: There are no major deficiencies related to <strong>the</strong> transparency criterion and<br />
thus this criterion is fully met.<br />
Replicability<br />
Criterion: Documentation provides sufficient information to allow individuals o<strong>the</strong>r than<br />
those who did <strong>the</strong> original analysis to obtain similar results.<br />
Due to its parsimonious methodology, replicating <strong>the</strong> OSRA methodology is<br />
straightforward as <strong>the</strong> model requires two major inputs: (1) <strong>the</strong> volume <strong>of</strong> oil handled,<br />
and; (2) <strong>the</strong> spill rate based on historical spill occurrence data for various classes <strong>of</strong><br />
spills. In our application <strong>of</strong> <strong>the</strong> OSRA model, we estimate volume data for <strong>the</strong> ENGP<br />
according to <strong>the</strong> planned volume <strong>of</strong> hydrocarbon transported in <strong>the</strong> ENGP regulatory<br />
application. We derive spill rates from Anderson et al. (2012) and Anderson and<br />
LaBelle (2000), and both studies disclose proprietary data required to replicate<br />
historical spill rates for international tanker spills and tanker spills in US waters.<br />
Fur<strong>the</strong>rmore, Smith et al. (1982) provide a detailed description <strong>of</strong> how to calculate spill<br />
probabilities as a Poisson process for fixed classes <strong>of</strong> spills with volume <strong>of</strong> oil handled<br />
as <strong>the</strong> exposure variable (see Equation 1).<br />
Evaluation: There are no major deficiencies related to <strong>the</strong> replicability criterion and thus<br />
this criterion is fully met.<br />
Clarity<br />
Criterion: <strong>Risk</strong> estimates are easy to understand and effectively communicate <strong>the</strong> nature<br />
and magnitude <strong>of</strong> <strong>the</strong> risk in a manner that is complete, informative, and useful in<br />
decision-‐making.<br />
64
The OSRA method clearly estimates spills as probability <strong>of</strong> occurrence over <strong>the</strong> life <strong>of</strong><br />
<strong>the</strong> project and probabilities represent various classes <strong>of</strong> tanker spills at port and at<br />
sea, including smaller spills that, according to <strong>the</strong> US DOI (2003a) can have significant<br />
adverse environmental effects (i.e. spills ≥ 1,000 bbl or ≥ 159 m 3 ). Fur<strong>the</strong>rmore, we<br />
combine probability estimates for tanker spills and pipeline spills into a single value<br />
that effectively communicates spill risk for <strong>the</strong> entire ENGP.<br />
Evaluation: There are no major deficiencies related to <strong>the</strong> clarity criterion and thus this<br />
criterion is fully met.<br />
Reasonableness<br />
Criterion: The analytical approach ensures quality, integrity, and objectivity, and meets<br />
high scientific standards in terms <strong>of</strong> analytical methods, data, assumptions, logic, and<br />
judgment.<br />
The major deficiency in <strong>the</strong> OSRA method related to reasonableness is <strong>the</strong> model’s<br />
reliance on average historical spill rates:<br />
1. Historical spill data may not represent similar operating conditions as ENGP tanker<br />
and pipeline operations<br />
Several observations suggest that historical spill rate data from Anderson et al.<br />
(2012) and Anderson and LaBelle (2000) may not reflect <strong>the</strong> unique<br />
characteristics <strong>of</strong> <strong>the</strong> ENGP. First, average historical tanker spill data from<br />
Anderson et al. (2012), which shows a reduction in spill frequency over time as a<br />
likely result <strong>of</strong> regulatory changes requiring double hull tankers, may not reflect<br />
future ENGP tanker operations. Future tanker operations for <strong>the</strong> ENGP could<br />
include increased safety and technological measures such as escort tug operations,<br />
enhanced navigation systems, different tanker characteristics and types, and<br />
different regulatory standards that fur<strong>the</strong>r reduce tanker spill rates over <strong>the</strong><br />
operational life <strong>of</strong> <strong>the</strong> project. However, <strong>the</strong> increasing age <strong>of</strong> <strong>the</strong> tanker fleet may<br />
<strong>of</strong>fset safety improvements, resulting in an increase in future spill rates. A recent<br />
study from Eliopoulou et al. (2011) determines that non-‐accidental structural<br />
failure incident rates are higher for double-‐hull tankers over <strong>the</strong> age <strong>of</strong> 15 years.<br />
Thus historical spill rate data may underestimate future spill rates for particular<br />
incident types such as non-‐accidental structural failures, since <strong>the</strong>se types <strong>of</strong><br />
accidents may become significant after 2020 (Papanikolaou et al. 2009). We avoid<br />
any assumptions or speculation about future tanker spill rates. Second, historical<br />
spill data may not reflect unique characteristics <strong>of</strong> <strong>the</strong> project environment that<br />
could affect risk. International spill rate data from Anderson et al. (2012) based on<br />
average tanker operations reflect a range <strong>of</strong> different operating conditions,<br />
wea<strong>the</strong>r conditions, and maintenance programs, and thus <strong>the</strong>se data may not<br />
represent tanker traffic associated with <strong>the</strong> ENGP that would operate in a region<br />
containing potential hazards related to maneuverability, visibility, and<br />
meteorological and oceanographic conditions. Similarly, historical spill rate data<br />
from <strong>the</strong> Trans-‐Alaska Pipeline System and Alaska North Slope crude oil<br />
65
transportation systems may not reflect <strong>the</strong> conditions <strong>of</strong> ecologically sensitive<br />
regions that potentially present unique terrain and climactic conditions for <strong>the</strong><br />
ENGP oil and condensate pipeline. Third, <strong>the</strong> OSRA model does not consider any<br />
increased risk associated with <strong>the</strong> corrosiveness <strong>of</strong> diluted bitumen. Given <strong>the</strong><br />
corrosive threat characteristic <strong>of</strong> higher sulphur concentrations (Lyons and Plisga<br />
2005) and <strong>the</strong> higher sulphur content in dilbit (EC OPD 2012), as well as increased<br />
internal corrosion rates observed between <strong>the</strong> Alberta and US pipeline systems,<br />
<strong>the</strong> increased risk associated with transporting dilbit may increase spill occurrence<br />
rates for tanker, terminal, and pipeline operations. We do not attempt to adjust<br />
spill rate data from Anderson et al. (2012) or Anderson and LaBelle (2000) for any<br />
<strong>of</strong> <strong>the</strong> aforementioned characteristics unique to ENGP tanker, terminal, and<br />
pipeline operations. We note that despite <strong>the</strong>se potential deficiencies, <strong>the</strong> OSRA<br />
model has held up in US courts when it has been challenged (LaBelle 2012).<br />
Evaluation: There is one major deficiency related to <strong>the</strong> reasonableness criterion and thus<br />
this criterion is partially met.<br />
Reliability<br />
Criterion: Appropriate analytical methods explicitly describe and evaluate sources <strong>of</strong><br />
uncertainty and variability that affect risk, and estimate <strong>the</strong> magnitudes <strong>of</strong> uncertainties<br />
and <strong>the</strong>ir effects on estimates <strong>of</strong> risk.<br />
In <strong>the</strong> application <strong>of</strong> <strong>the</strong> OSRA model to <strong>the</strong> ENGP, we test <strong>the</strong> magnitude <strong>of</strong><br />
uncertainties with a sensitivity analysis <strong>of</strong> <strong>the</strong> two input parameters to <strong>the</strong> model. Our<br />
sensitivity analysis examines <strong>the</strong> effects <strong>of</strong> an increase in volume <strong>of</strong> oil handled, and we<br />
use various spill rates based on different historical data to provide a range <strong>of</strong> estimates<br />
for spill probability. However, <strong>the</strong>re is one major deficiency related to <strong>the</strong> reliability<br />
criterion:<br />
1. Incomplete inventory <strong>of</strong> confidence intervals for spill rates calculated based on<br />
historical spill data<br />
Anderson et al. (2012) and Anderson and LaBelle (2000) do not provide a<br />
comprehensive inventory <strong>of</strong> confidence intervals for spill rates for use in <strong>the</strong> OSRA<br />
model. The most recent spill rate data updated by Anderson et al. (2012) express<br />
spill rates as <strong>the</strong> mean number <strong>of</strong> spills per Bbbl and omit confidence levels for<br />
tanker spills at port and at sea. Although an earlier study from Anderson and<br />
LaBelle (2000) calculates confidence intervals for tanker spill rates for spills<br />
≥1,000 bbl, <strong>the</strong> authors do not determine confidence intervals for any tanker spills<br />
≥10,000 bbl, including spills in international waters and spills from <strong>the</strong><br />
transportation <strong>of</strong> Alaska North Slope crude oil. Fur<strong>the</strong>rmore, Anderson and<br />
LaBelle (2000) do not provide confidence intervals for pipeline spill rates<br />
calculated based on historical data for <strong>the</strong> Trans-‐Alaska Pipeline System and crude<br />
oil/condensate spills associated with onshore Alaska North Slope crude oil<br />
production.<br />
66
Evaluation: There is one major deficiency related to <strong>the</strong> clarity criterion and thus this<br />
criterion is partially met.<br />
Validity<br />
Criterion: Independent third-‐party experts review and validate findings <strong>of</strong> <strong>the</strong> risk<br />
analysis to ensure credibility, quality, and integrity <strong>of</strong> <strong>the</strong> analysis.<br />
The OSRA model was developed in 1975 by <strong>the</strong> United States Department <strong>of</strong> <strong>the</strong><br />
Interior (Smith et al. 1982) and <strong>the</strong> methodology has undergone independent peer-‐<br />
review on numerous occasions since its development. In addition to <strong>the</strong> recent study<br />
from Anderson et al. (2012) estimating oil spill occurrence, spill rate assumptions for<br />
<strong>the</strong> OSRA model have been independently peer-‐reviewed on four separate occasions<br />
(BOEM undated): three previous studies by Anderson and LaBelle (1990; 1994; 2000)<br />
examine occurrence rates used in <strong>the</strong> analysis <strong>of</strong> accidental oil spills on <strong>the</strong> US Outer<br />
Continental Shelf and a study by Lanfear and Amstutz (1983) examines cumulative<br />
frequency distributions <strong>of</strong> oil spills and determined that volume <strong>of</strong> oil handled is <strong>the</strong><br />
most practical exposure variable for estimating oil spill probabilities. We acknowledge<br />
that, although BOEM (undated) refers to “independently peer-‐reviewed papers”,<br />
authors that undertook <strong>the</strong> reviews (Anderson, LaBelle, Lanfear, and Amstutz) are<br />
identified with <strong>the</strong> BOEM (Minerals Management Service) <strong>of</strong> <strong>the</strong> US Department <strong>of</strong> <strong>the</strong><br />
Interior. However, <strong>the</strong> reviews were published in journals and were subject to a blind<br />
peer review process prior to publication.<br />
To ensure <strong>the</strong> validity <strong>of</strong> our application <strong>of</strong> <strong>the</strong> OSRA model to <strong>the</strong> ENGP, we submitted<br />
<strong>the</strong> findings <strong>of</strong> this report to Robert P. LaBelle, Science Advisor with BOEM in <strong>the</strong> US<br />
Department <strong>of</strong> <strong>the</strong> Interior. Mr. LaBelle is an expert in <strong>of</strong>fshore energy exploration and<br />
development and has been working with <strong>the</strong> OSRA model as early as 1985. Prior to<br />
being Science Advisor, Mr. LaBelle was <strong>the</strong> acting Deputy Director for Bureau <strong>of</strong> Safety<br />
and Environmental Enforcement and was <strong>the</strong> Associate Director for Offshore Energy at<br />
<strong>the</strong> Bureau <strong>of</strong> Ocean Energy Management, Regulation and Enforcement. Mr. LaBelle<br />
independently verified our application <strong>of</strong> <strong>the</strong> OSRA model to <strong>the</strong> ENGP and validated<br />
our results.<br />
Evaluation: There are no major deficiencies related to <strong>the</strong> validity criterion and thus this<br />
criterion is fully met.<br />
<strong>Risk</strong> Acceptability<br />
Criterion: Stakeholders identify and agree on acceptable levels <strong>of</strong> risk in a participatory,<br />
open decision-‐making process and assess risk relative to alternative means <strong>of</strong> meeting<br />
project objectives.<br />
Determining levels <strong>of</strong> risk acceptability is an exercise that must take place in <strong>the</strong><br />
context <strong>of</strong> a larger planning process. Any discussion <strong>of</strong> risk acceptability depends on<br />
<strong>the</strong> planning or regulatory review process and <strong>the</strong> stakeholders actively involved in<br />
that process. We avoid any speculation on how <strong>the</strong> OSRA model would affect a<br />
67
discussion around risk acceptability in <strong>the</strong> ENGP regulatory review process. We also<br />
avoid any comparison <strong>of</strong> historical cases where <strong>the</strong> OSRA may have been an input to a<br />
decision-‐making process where risk acceptability is discussed, since <strong>the</strong> outcome<br />
provides little insight on risk acceptability in <strong>the</strong> ENGP regulatory review process.<br />
Thus, we cannot determine risk acceptability in <strong>the</strong> absence <strong>of</strong> a participatory planning<br />
process in which tolerable levels <strong>of</strong> risk are discussed among stakeholders.<br />
Evaluation: The criterion for risk acceptability is not applicable.<br />
6.6. Summary <strong>of</strong> Findings for Qualitative <strong>Assessment</strong> <strong>of</strong> OSRA Model<br />
Our evaluation <strong>of</strong> <strong>the</strong> OSRA model with best practices for risk assessment determined<br />
that <strong>the</strong> methodology incorporates several <strong>of</strong> <strong>the</strong> best practices (Table 46). Four <strong>of</strong> <strong>the</strong><br />
seven best practice criteria for risk assessment have no major deficiencies and thus are<br />
fully met. Our analysis reveals a total <strong>of</strong> two major deficiencies in <strong>the</strong> application <strong>of</strong> <strong>the</strong><br />
OSRA model to estimate spill probabilities for ENGP tanker and pipeline spills and thus<br />
<strong>the</strong> two criteria <strong>of</strong> reasonableness and reliability were only partially met. The criterion<br />
for risk acceptability is not applicable since defining risk acceptability must occur in<br />
<strong>the</strong> context <strong>of</strong> a planning or project review process.<br />
Table 46: Results for <strong>the</strong> Evaluation <strong>of</strong> <strong>the</strong> OSRA Model with Best Practices for <strong>Risk</strong> <strong>Assessment</strong><br />
Criterion Major Deficiencies Result<br />
Transparency<br />
Documentation fully and effectively discloses supporting<br />
evidence, assumptions, data gaps and limitations, as<br />
well as uncertainty in data and assumptions, and <strong>the</strong>ir<br />
resulting potential implications to risk<br />
Replicability<br />
Documentation provides sufficient information to allow<br />
individuals o<strong>the</strong>r than those who did <strong>the</strong> original<br />
analysis to obtain similar results<br />
Clarity<br />
<strong>Risk</strong> estimates are easy to understand and effectively<br />
communicate <strong>the</strong> nature and magnitude <strong>of</strong> <strong>the</strong> risk in a<br />
manner that is complete, informative, and useful in<br />
decision making<br />
Reasonableness<br />
The analytical approach ensures quality, integrity, and<br />
objectivity, and meets high scientific standards in terms<br />
<strong>of</strong> analytical methods, data, assumptions, logic, and<br />
judgment<br />
Reliability<br />
Appropriate analytical methods explicitly describe and<br />
evaluate sources <strong>of</strong> uncertainty and variability that<br />
affect risk, and estimate <strong>the</strong> magnitudes <strong>of</strong> uncertainties<br />
and <strong>the</strong>ir effects on estimates <strong>of</strong> risk<br />
Validity<br />
Independent third-‐party experts review and validate<br />
findings <strong>of</strong> <strong>the</strong> risk analysis to ensure credibility, quality,<br />
and integrity <strong>of</strong> <strong>the</strong> analysis<br />
<strong>Risk</strong> Acceptability<br />
Stakeholders identify and agree on acceptable levels <strong>of</strong><br />
risk in a participatory, open decision-‐making process<br />
and assess risk relative to alternative means <strong>of</strong> meeting<br />
project objectives<br />
Note: n/a = not applicable.<br />
No major deficiencies<br />
No major deficiencies<br />
No major deficiencies<br />
1. Historical spill data may not represent<br />
similar operating conditions as ENGP<br />
tanker and pipeline operations<br />
2. Incomplete inventory <strong>of</strong> confidence<br />
intervals for spill rates calculated based<br />
on historical spill data<br />
No major deficiencies<br />
<strong>Risk</strong> acceptability cannot be determined<br />
in <strong>the</strong> absence <strong>of</strong> a participatory planning<br />
process in which levels <strong>of</strong> risk are<br />
discussed among stakeholders<br />
Fully<br />
Met<br />
Fully<br />
Met<br />
Fully<br />
Met<br />
Partially<br />
Met<br />
Partially<br />
Met<br />
Fully<br />
Met<br />
N/A<br />
68
7. Comparison <strong>of</strong> <strong>Spill</strong> Estimates for <strong>the</strong> ENGP<br />
The following section compares spill forecast methodologies from <strong>the</strong> ENGP regulatory<br />
application with <strong>the</strong> OSRA Model. We compare both methods by describing <strong>the</strong><br />
methodologies and spill estimates <strong>of</strong> each approach, as well as summarizing <strong>the</strong> results <strong>of</strong><br />
our qualitative assessment. We <strong>the</strong>n discuss <strong>the</strong> implications <strong>of</strong> <strong>the</strong> results <strong>of</strong> our analysis<br />
on <strong>the</strong> likelihood criterion required under <strong>the</strong> CEAA.<br />
There are major differences between <strong>the</strong> methods estimating spill likelihood in <strong>the</strong> ENGP<br />
regulatory application and <strong>the</strong> OSRA model (Table 47). First, ENGP risk analyses estimate<br />
spill likelihood based on <strong>the</strong> number <strong>of</strong> spills per distance travelled by tankers, spills per<br />
tanker operation at <strong>the</strong> marine terminal, and spills per km <strong>of</strong> pipeline, whereas <strong>the</strong> OSRA<br />
model uses a different methodology based on <strong>the</strong> volume <strong>of</strong> hydrocarbons transported.<br />
Thus for tanker spills, DNV estimates spill likelihood for only <strong>the</strong> BC portion <strong>of</strong> <strong>the</strong> tanker<br />
trip while <strong>the</strong> OSRA estimates spill likelihood for <strong>the</strong> entire trip. Second, ENGP risk<br />
analyses use different datasets than <strong>the</strong> OSRA model for tanker and pipeline spills and<br />
<strong>the</strong>se different datasets represent different spill size categories. Any comparison between<br />
spill likelihood estimates from <strong>the</strong> ENGP regulatory application and estimates from <strong>the</strong><br />
OSRA model should consider <strong>the</strong> disparate spill size categories unique to each<br />
methodology. Third, <strong>the</strong> different methodologies require different data inputs in order to<br />
estimate spill probabilities. The methodology for estimating tanker spill likelihood in <strong>the</strong><br />
ENGP application uses six major data inputs, whereas <strong>the</strong> OSRA model is a much simpler<br />
methodology that relies on two straightforward inputs. Fourth, both methodologies<br />
produce different outputs that communicate very different conceptions <strong>of</strong> spill risk. The<br />
ENGP regulatory application presents return periods for tanker, terminal, and pipeline<br />
spills that represent <strong>the</strong> amount <strong>of</strong> time between spill events, whereas <strong>the</strong> OSRA model<br />
presents <strong>the</strong> probability <strong>of</strong> a spill occurring over <strong>the</strong> operational life <strong>of</strong> <strong>the</strong> project, which in<br />
<strong>the</strong> case <strong>of</strong> <strong>the</strong> ENGP is 30 to 50 years.<br />
69
Table 47: Comparison <strong>of</strong> Methodologies Estimating <strong>Spill</strong> Likelihood in ENGP <strong>Risk</strong> Analyses and <strong>the</strong><br />
OSRA Model<br />
Method<br />
Source<br />
Data<br />
<strong>Spill</strong> Size<br />
Categories<br />
Major Data<br />
Inputs<br />
ENGP <strong>Risk</strong> Analyses OSRA Model<br />
• Tanker: <strong>Spill</strong>s per voyage<br />
• Terminal: <strong>Spill</strong>s per tanker operation<br />
• Pipeline: <strong>Spill</strong>s per kilometer <strong>of</strong> pipe<br />
• Tanker and Terminal: LRFP data; DNV data<br />
• Pipeline: NEB data; Data from recently<br />
constructed pipelines, US PHMSA Data<br />
• Tanker<br />
o Any size spill<br />
o Oil spills > 5,000 m3 (> 31,500 bbl)<br />
o Oil spills > 20,000 m3 (> 125,800 bbl)<br />
o Oil spills > 40,000 m3 (> 251,600 bbl)<br />
• Terminal<br />
o <strong>Spill</strong>s < 1,000 m3 (< 6,300 bbl)*<br />
• Pipeline<br />
o Leaks and Ruptures^<br />
• Tanker/Terminal:<br />
o Incident frequencies<br />
o Local scaling factors<br />
o Conditional probabilities<br />
o Route distance<br />
o Tanker distribution<br />
o Mitigation measures<br />
• Pipeline:<br />
o <strong>Spill</strong> frequencies<br />
o Length <strong>of</strong> <strong>the</strong> pipeline<br />
o Improvement factors<br />
• <strong>Spill</strong>s per volume <strong>of</strong> hydrocarbon<br />
transported<br />
• Tanker (in port and at sea): BSEE database<br />
• Pipeline: State <strong>of</strong> Alaska data<br />
• Tanker<br />
o ≥ 1,000 bbl (≥ 159 m 3)<br />
o ≥ 10,000 bbl (≥ 1,590 m 3)<br />
o ≥ 100,000 bbl (≥ 15,900 m 3)<br />
• Pipeline<br />
o ≥ 500 bbl (≥ 80 m 3)<br />
• <strong>Spill</strong> rates<br />
• Volume <strong>of</strong> hydrocarbon handled<br />
<strong>Risk</strong><br />
• Unmitigated and mitigated return periods • Probabilities over <strong>the</strong> life <strong>of</strong> <strong>the</strong> project<br />
Outputs<br />
* DNV refers to small (< 10 m3) and medium (10 m3 to 1,000 m3) terminal spills as ‘any size spill’ even though larger spills (> 1,000 m3) are not included.<br />
^ Average size oil or condensate pipeline leak is 94 m3, average size oil pipeline rupture is 2,238 m3 and average size condensate rupture<br />
is 823 m3 (WorleyParsons 2012).<br />
Table 48 includes a summary <strong>of</strong> spill estimates for tanker, terminal, and pipeline spills<br />
developed from <strong>the</strong> various methodologies for <strong>the</strong> ENGP at its planned throughput<br />
capacity. Based on spill estimates from ENGP risk analyses, a tanker, terminal, or pipeline<br />
spill could occur every 2 years 30 . Since return periods in <strong>the</strong> ENGP application estimate <strong>the</strong><br />
amount <strong>of</strong> time between spills and not <strong>the</strong> chance <strong>of</strong> a spill over <strong>the</strong> life <strong>of</strong> <strong>the</strong> project, we<br />
restate return periods as probabilities over <strong>the</strong> life <strong>of</strong> <strong>the</strong> ENGP 31 . The results show that a<br />
tanker, terminal, or pipeline spill has a 99.9% chance <strong>of</strong> occurring during 30 years <strong>of</strong><br />
30 Return period calculated based on <strong>the</strong> following ENGP spill probabilities: (1) any size tanker spill; (2) any<br />
size terminal spill, and; (3) pipeline leaks.<br />
31 To restate spill likelihood, we convert return periods to annual spill probabilities and estimate spill<br />
probabilities over <strong>the</strong> life <strong>of</strong> <strong>the</strong> project. We make no o<strong>the</strong>r adjustments to any <strong>of</strong> <strong>the</strong> data inputs in DNV’s<br />
methodology; our analysis simply restates return periods as probabilities over <strong>the</strong> life <strong>of</strong> <strong>the</strong> ENGP.<br />
Fur<strong>the</strong>rmore, we do not adjust for any deficiencies identified in <strong>the</strong> qualitative assessment that would likely<br />
result in fur<strong>the</strong>r increases in spill probability.<br />
70
operation. Our application <strong>of</strong> <strong>the</strong> OSRA model also estimates high spill probabilities for<br />
ENGP tanker and pipeline operations. Based on <strong>the</strong> results <strong>of</strong> <strong>the</strong> OSRA modelling, <strong>the</strong><br />
minimum probability for a tanker or pipeline spill over a 30-‐year operating period is 96.8%<br />
and this increases to 99.7% over 50 years. When we restate spill probabilities from <strong>the</strong><br />
OSRA model as return periods, a spill from ENGP tanker or pipeline operations could occur<br />
every 3 to 9 years 32 . Note that any comparison <strong>of</strong> <strong>the</strong> overall return periods and spill<br />
probabilities for ENGP risk analyses and <strong>the</strong> OSRA model in Table 48 must consider <strong>the</strong><br />
different spill size categories for each method.<br />
Table 48: Comparison <strong>of</strong> Return Periods and <strong>Spill</strong> Probabilities for <strong>the</strong> ENGP<br />
Return Period <strong>Spill</strong> Probability (%)<br />
(in years) 30 years 50 years<br />
Tanker any size spill<br />
Oil<br />
Oil/Condensate<br />
110 -‐ 350<br />
78 -‐ 250<br />
8.2 -‐ 24.0<br />
11.3 -‐ 32.1<br />
13.3 -‐ 36.7<br />
18.2 -‐ 47.5<br />
Tanker spill ≥ 31,500 bbl Oil 200 -‐ 550 5.3 -‐ 14.0 8.7 -‐ 22.2<br />
Terminal any size spill<br />
Oil 34 -‐ 90 28.5 -‐ 59.2 42.8 -‐ 77.5<br />
Method Size and Type <strong>of</strong> <strong>Spill</strong><br />
ENGP<br />
<strong>Risk</strong><br />
Analyses #<br />
OSRA<br />
Model<br />
Oil/Condensate 29 -‐ 62 38.6 -‐ 65.1 55.6 -‐ 82.7<br />
Pipeline leak (594 bbl)<br />
Oil<br />
Oil/Condensate<br />
4<br />
2<br />
99.9<br />
99.9<br />
99.9<br />
99.9<br />
ENGP <strong>Spill</strong>* Oil/Condensate 2 99.9 99.9<br />
Tanker spill ≥ 1,000 bbl<br />
Oil<br />
Oil/Condensate<br />
7 -‐ 17<br />
5 -‐ 12<br />
84.1 -‐ 99.2<br />
91.9 -‐ 99.9<br />
95.3 -‐ 99.9<br />
98.5 -‐ 99.9<br />
Tanker spill ≥ 10,000 bbl<br />
Oil 13 -‐ 48 46.9 -‐ 91.1 65.1 -‐ 98.2<br />
Tanker spill ≥ 100,000 bbl<br />
Oil/Condensate 10 -‐ 35 57.9 -‐ 96.3 76.3 -‐ 99.6<br />
Oil 31 -‐ 174 15.8 -‐ 62.4 25.0 -‐ 80.4<br />
Oil/Condensate 23 -‐ 128 21.0 -‐ 73.7 32.5 -‐ 89.2<br />
Pipeline <strong>Spill</strong> ≥ 500 bbl Oil/Condensate 8 -‐ 32 61.1 -‐ 97.7 79.2 -‐ 99.8<br />
ENGP <strong>Spill</strong>** Oil/Condensate 3 -‐ 9 96.8 -‐ 99.9 99.7 -‐ 99.9<br />
Source: Brandsæter and H<strong>of</strong>fman (2010); Calculations based on Anderson et al. (2012); WorleyParsons (2012).<br />
Note: Data for both methodologies represent planned throughput capacity <strong>of</strong> 525 kbpd <strong>of</strong> oil and 193 kbpd <strong>of</strong> condensate;<br />
* Overall spill probability for ENGP based on spill probabilities for any size tanker spill, any size terminal spill, and pipeline leaks.<br />
** Calculation based on spill probabilities for tanker spills ≥ 1,000 bbl and pipeline spills ≥ 500 bbl.<br />
# Range represents unmitigated and mitigated spill data with <strong>the</strong> exception <strong>of</strong> pipeline spills.<br />
To address challenges <strong>of</strong> comparing spill estimates from <strong>the</strong> fundamentally different<br />
methodologies used in <strong>the</strong> ENGP regulatory application and OSRA model, we developed an<br />
evaluative framework <strong>of</strong> best practice criteria for risk assessment to evaluate each<br />
approach. Our analysis examines how each methodological approach satisfies best practice<br />
criteria and identifies major deficiencies <strong>of</strong> both methodologies. As shown in Table 49, our<br />
analysis identifies a total <strong>of</strong> 28 major deficiencies in <strong>the</strong> methodological approach used in<br />
<strong>the</strong> ENGP application to estimate spills from ENGP operations. As a result, all seven criteria<br />
are not met. The OSRA model has only two major deficiencies and fully meets four <strong>of</strong> <strong>the</strong><br />
seven best practice criteria.<br />
32 To estimate return periods for <strong>the</strong> entire ENGP with <strong>the</strong> OSRA model, we take <strong>the</strong> inverse <strong>of</strong> <strong>the</strong> following<br />
annual spill probabilities: (1) oil/condensate tanker spills ≥ 1,000 bbl and; (2) oil/condensate pipeline spills ≥<br />
500 bbl.<br />
71
Table 49: Summary and Comparison <strong>of</strong> Results for <strong>the</strong> Qualitative <strong>Assessment</strong><br />
Best Practice<br />
ENGP Application OSRA Model<br />
Criterion for <strong>Risk</strong><br />
Major Qualitative Major<br />
Qualitative<br />
<strong>Assessment</strong><br />
Deficiencies <strong>Assessment</strong> Deficiencies <strong>Assessment</strong><br />
Transparency 6 Not Met 0 Fully Met<br />
Replicability 5 Not Met 0 Fully Met<br />
Clarity 5 Not Met 0 Fully Met<br />
Reasonableness 5 Not Met 1 Partially Met<br />
Reliability 2 Not Met 1 Partially Met<br />
Validity 2 Not Met 0 Fully Met<br />
<strong>Risk</strong> Acceptability 3 Not Met n/a n/a<br />
Total<br />
N/A = not applicable.<br />
28 -‐ 2 -‐<br />
Results <strong>of</strong> our qualitative assessment provide insight on <strong>the</strong> relative strengths and<br />
weaknesses <strong>of</strong> <strong>the</strong> methodologies used in <strong>the</strong> ENGP application and <strong>the</strong> OSRA model.<br />
Methodologies estimating spill risk in <strong>the</strong> ENGP application contain major deficiencies that<br />
include a lack <strong>of</strong> transparency for several key data inputs that reduce spill likelihood, a<br />
failure to communicate risk as <strong>the</strong> probability <strong>of</strong> a spill over <strong>the</strong> life <strong>of</strong> <strong>the</strong> project, no<br />
consideration <strong>of</strong> risks from <strong>the</strong> project that might occur outside <strong>the</strong> study area, a lack <strong>of</strong><br />
expert review <strong>of</strong> main findings, and a failure to define acceptable levels <strong>of</strong> risk in terms <strong>of</strong><br />
stakeholder values. Based on <strong>the</strong>se deficiencies, methodologies estimating spill likelihood<br />
in <strong>the</strong> ENGP application fail to address <strong>the</strong> CEAA decision criterion.<br />
Our qualitative assessment <strong>of</strong> <strong>the</strong> OSRA model suggests that <strong>the</strong> OSRA model meets more <strong>of</strong><br />
<strong>the</strong> best practices criteria than <strong>the</strong> ENGP application, which is partly attributable to <strong>the</strong><br />
parsimonious approach <strong>of</strong> <strong>the</strong> OSRA model. Our application <strong>of</strong> <strong>the</strong> OSRA model to <strong>the</strong><br />
ENGP has only two major deficiencies and fully meets four <strong>of</strong> <strong>the</strong> best practices for risk<br />
assessment methodologies. The OSRA model presents spills as probability <strong>of</strong> occurrence<br />
over <strong>the</strong> 30-‐ and 50-‐year life <strong>of</strong> <strong>the</strong> project and thus satisfies <strong>the</strong> CEAA decision criterion for<br />
<strong>the</strong> likelihood <strong>of</strong> significant adverse environmental effects. Indeed, <strong>the</strong> OSRA model<br />
demonstrates that <strong>the</strong>re is a high likelihood that <strong>the</strong> ENGP will cause significant adverse<br />
environmental effects. The OSRA model also considers tanker spills outside Canada since<br />
<strong>the</strong> methodology for estimating tanker spill probabilities uses a per-‐volume approach<br />
ra<strong>the</strong>r than <strong>the</strong> distance-‐based method used by DNV that only examines tanker spills<br />
within <strong>the</strong> territorial waters <strong>of</strong> Canada.<br />
In summary, both methods have strengths and weaknesses and without fur<strong>the</strong>r analysis we<br />
are unable to confirm which method provides a more accurate estimate <strong>of</strong> <strong>the</strong> likelihood <strong>of</strong><br />
spills for <strong>the</strong> ENGP. However, based on our analysis <strong>the</strong> OSRA model satisfies CEAA<br />
decision criteria whereas ENGP risk analyses fail to provide decision makers with <strong>the</strong><br />
necessary information required to accurately assess <strong>the</strong> likelihood <strong>of</strong> significant adverse<br />
environmental effects from a spill. Notwithstanding <strong>the</strong> differences in methodologies, both<br />
<strong>the</strong> OSRA model and ENGP risk analyses determine that a spill from <strong>the</strong> ENGP is likely to<br />
occur.<br />
72
8. Conclusion<br />
This report evaluates spill estimates for ENGP tanker, terminal, and pipeline operations.<br />
We evaluate spill estimates in <strong>the</strong> ENGP regulatory application, apply <strong>the</strong> OSRA model to<br />
estimate spill probabilities for <strong>the</strong> ENGP, and compare <strong>the</strong> results <strong>of</strong> both approaches using<br />
a qualitative assessment based on best practices for risk assessment. From our analysis we<br />
conclude:<br />
1. The ENGP Application Contains Major Deficiencies that Underestimate <strong>Spill</strong> Likelihood<br />
<strong>Enbridge</strong>’s spill risk analysis contains 28 major deficiencies. As a result <strong>of</strong> <strong>the</strong>se<br />
deficiencies, <strong>Enbridge</strong> underestimates <strong>the</strong> risk <strong>of</strong> <strong>the</strong> ENGP. Some <strong>of</strong> <strong>the</strong> key deficiencies<br />
include:<br />
• Failure to present <strong>the</strong> probabilities <strong>of</strong> spills over <strong>the</strong> operating life <strong>of</strong> <strong>the</strong> ENGP<br />
• Failure to evaluate spill risks outside <strong>the</strong> narrowly defined BC study area<br />
• Reliance on LRFP data that underreport tanker incidents by between 38 and 96%<br />
• Failure to include <strong>the</strong> expansion capacity shipment volumes in <strong>the</strong> analysis<br />
• Failure to provide confidence ranges <strong>of</strong> <strong>the</strong> estimates<br />
• Failure to provide adequate sensitivity analysis<br />
• Failure to justify <strong>the</strong> impact <strong>of</strong> proposed mitigation measures on spill likelihood<br />
• Potential double counting <strong>of</strong> mitigation measures<br />
• Failure to provide an overall estimate <strong>of</strong> spill likelihood for <strong>the</strong> entire ENGP<br />
• Failure to disclose information and data supporting key assumptions that were used<br />
to reduce spill risk estimates<br />
• Failure to use o<strong>the</strong>r well accepted risk models such as <strong>the</strong> US OSRA model.<br />
2. Deficiencies in <strong>the</strong> ENGP Application Fail to Address <strong>the</strong> CEAA Decision Criterion<br />
Due to deficiencies in <strong>the</strong> oil spill risk assessment, <strong>Enbridge</strong> does not provide an accurate<br />
assessment <strong>of</strong> <strong>the</strong> likelihood <strong>of</strong> significant adverse environmental impacts as required<br />
under CEAA. <strong>Enbridge</strong> expresses <strong>the</strong> likelihood <strong>of</strong> a spill as return periods for separate<br />
components <strong>of</strong> <strong>the</strong> project (tanker, terminal, and pipeline) ra<strong>the</strong>r than <strong>the</strong> probability <strong>of</strong> a<br />
spill over <strong>the</strong> life <strong>of</strong> <strong>the</strong> project. Without estimates <strong>of</strong> <strong>the</strong> probability <strong>of</strong> a spill over <strong>the</strong><br />
operating life <strong>of</strong> <strong>the</strong> project, decision makers are unable to determine whe<strong>the</strong>r <strong>the</strong> project<br />
meets <strong>the</strong> CEAA criterion <strong>of</strong> likelihood <strong>of</strong> adverse environmental effects. Fur<strong>the</strong>rmore, due<br />
to <strong>the</strong> deficiencies in <strong>the</strong> spill risk methodology, <strong>Enbridge</strong> fails to adequately disclose <strong>the</strong><br />
extent <strong>of</strong> risk associated with <strong>the</strong> ENGP and <strong>the</strong> uncertainty in estimating risk.<br />
3. Restating <strong>Enbridge</strong>’s Own Findings as Probabilities Over <strong>Project</strong> Life Shows that <strong>Spill</strong><br />
Likelihood is High<br />
When findings in <strong>the</strong> ENGP application are restated as <strong>the</strong> probability <strong>of</strong> a spill over <strong>the</strong><br />
operational life <strong>of</strong> <strong>the</strong> ENGP instead <strong>of</strong> return periods, <strong>the</strong> conclusion based on <strong>Enbridge</strong>’s<br />
own analysis is that <strong>the</strong> likelihood <strong>of</strong> a spill is high (Table 50). These spill probabilities based<br />
on <strong>Enbridge</strong>’s analysis underestimate spill likelihood because <strong>the</strong>y are based on<br />
methodological deficiencies.<br />
73
Table 50: Probabilities for ENGP Tanker, Terminal, and Pipeline <strong>Spill</strong>s (50 Years)<br />
<strong>Spill</strong> Type (Oil or Condensate)<br />
<strong>Spill</strong> Probability<br />
over 50 years (%)<br />
Tanker <strong>Spill</strong> 18.2<br />
Terminal <strong>Spill</strong> 55.6<br />
Pipeline <strong>Spill</strong> 99.9<br />
Combined <strong>Spill</strong>s 99.9<br />
4. Sensitivity Analysis Shows that <strong>the</strong> Likelihood <strong>of</strong> a <strong>Spill</strong> is High<br />
Our extended sensitivity analysis for <strong>the</strong> ENGP demonstrates that <strong>the</strong>re is a higher<br />
likelihood <strong>of</strong> spill occurrence than reported in <strong>the</strong> ENGP application. For tanker spills, <strong>the</strong><br />
extended sensitivity analysis evaluates changes to key input parameters such as increasing<br />
shipments to <strong>the</strong> ENGP design capacity and combining parameter changes.<br />
a. The extended sensitivity analysis shows that based on <strong>Enbridge</strong>’s own data, <strong>the</strong> rate<br />
<strong>of</strong> tanker spills could range between 0.3 and 2.2 spills over a 50-‐year period, much<br />
higher than <strong>Enbridge</strong>’s estimate <strong>of</strong> less than one spill (Figure 4). This range still<br />
understates spill risk because it does not correct for all <strong>the</strong> deficiencies in<br />
<strong>Enbridge</strong>’s methodology.<br />
Figure 4: Number <strong>of</strong> ENGP Tanker <strong>Spill</strong>s in 50 Years (Oil and Condensate)<br />
b. The extended sensitivity analysis for terminal spills determines that <strong>the</strong> rate <strong>of</strong><br />
spills in a 50-‐year period could range between 1.2 and 3.4 spills for any size<br />
terminal spill, significantly higher than <strong>Enbridge</strong>’s estimate <strong>of</strong> less than one spill in<br />
50 years (Figure 5).<br />
74
Figure 5: Number <strong>of</strong> ENGP Terminal <strong>Spill</strong>s in 50 Years (Oil and Condensate)<br />
c. The extended sensitivity analysis using spill frequency data from <strong>Enbridge</strong>’s liquid<br />
pipeline system results in an estimated 776 oil and condensate pipeline spills in 50<br />
years (or between 15 to 16 spills per year), which is 31 times more frequent than<br />
<strong>Enbridge</strong>’s estimate <strong>of</strong> 25 spills in 50 years (Figure 6).<br />
Figure 6: Number <strong>of</strong> ENGP Pipeline <strong>Spill</strong>s in 50 Years (Oil and Condensate)<br />
5. The OSRA Model Shows <strong>the</strong> Probability <strong>of</strong> a Major <strong>Spill</strong> is High<br />
The OSRA model is <strong>the</strong> model <strong>the</strong> US government uses to estimate spill risk. The OSRA<br />
model estimates 4 to 10 tanker spills over 1,000 bbl (159 m 3 ) could occur in a 50-‐year<br />
period (Figure 4), which is 20 to 50 times more frequent than <strong>Enbridge</strong>’s estimate. Due to<br />
mitigation measures, <strong>the</strong> lower end <strong>of</strong> <strong>the</strong> OSRA spill range is more likely a better indicator<br />
<strong>of</strong> future risk. In terms <strong>of</strong> spill probability, <strong>the</strong> OSRA model estimates that an<br />
oil/condensate tanker spill ≥ 1,000 bbl has a 98.5% to 99.9% chance <strong>of</strong> occurring over a<br />
50-‐year operating period, well above <strong>Enbridge</strong>’s estimate <strong>of</strong> 18.2% (Figure 7). The lower<br />
estimate <strong>of</strong> 98.5% is likely a better indication <strong>of</strong> future spill risk due to mitigation<br />
measures. The probability <strong>of</strong> a tanker spill increases to 99.9% if <strong>the</strong> volume <strong>of</strong> oil and<br />
condensate handled increases to <strong>the</strong> ENGP expansion capacity <strong>of</strong> 1,125 kbpd.<br />
75
Figure 7: Probabilities for ENGP Tanker <strong>Spill</strong>s over 50 years (Oil or Condensate)<br />
6. O<strong>the</strong>r Considerations<br />
Finally, two important considerations must be reconciled in <strong>the</strong> ENGP regulatory<br />
application: risk acceptability to stakeholders, and viable alternatives to <strong>the</strong> ENGP that<br />
reduce risk. <strong>Risk</strong> acceptability in <strong>the</strong> ENGP application relies on a technical definition <strong>of</strong><br />
risk. Acceptable risk however is a value judgment that should be based on <strong>the</strong> definition <strong>of</strong><br />
risk as defined by impacted stakeholders. Stakeholders’ definition <strong>of</strong> acceptable risk<br />
<strong>the</strong>refore needs to be assessed and used in <strong>the</strong> ENGP decision. Second, <strong>Enbridge</strong> has not<br />
identified nor compared viable alternatives that meet <strong>the</strong> stated purpose <strong>of</strong> <strong>the</strong> ENGP.<br />
There are viable alternatives to shipping crude oil from <strong>the</strong> Western Canada Sedimentary<br />
Basin to market that involve no risk from oil tanker spills (Gunton and Broadbent 2012a)<br />
and thus risk from tanker spills can be eliminated. These alternatives should be evaluated<br />
relative to <strong>the</strong> ENGP to assess <strong>the</strong> most cost effective transportation option.<br />
7. Overall Conclusion<br />
We acknowledge that estimating risk is challenging due to <strong>the</strong> many uncertainties involved<br />
and that different assumptions and methodologies will produce different assessments <strong>of</strong><br />
risk. The key in risk assessment is to test a range <strong>of</strong> assumptions and methodological<br />
approaches to provide a clear and accurate assessment <strong>of</strong> <strong>the</strong> range <strong>of</strong> likely outcomes so<br />
that decision makers can fully judge risk. The conclusion <strong>of</strong> this report is that <strong>Enbridge</strong>’s<br />
oil spill risk assessment contains methodological deficiencies and does not <strong>the</strong>refore<br />
provide an accurate assessment <strong>of</strong> <strong>the</strong> degree <strong>of</strong> risk associated with <strong>the</strong> ENGP. The risk<br />
assessment in this report also concludes that <strong>the</strong> ENGP has a very high likelihood <strong>of</strong> a spill<br />
that may have significant adverse environmental effects.<br />
76
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83
Appendix A -‐ Detailed Summary <strong>of</strong> ENGP <strong>Spill</strong> <strong>Risk</strong> Analysis<br />
This appendix provides a detailed summary <strong>of</strong> <strong>the</strong> methodologies used by <strong>Enbridge</strong> and its<br />
consultants to estimate spill likelihood for ENGP tanker, terminal, and pipeline spills. This<br />
summary relies on <strong>the</strong> same regulatory documents referenced in section 3 in <strong>the</strong> main<br />
body <strong>of</strong> <strong>the</strong> report.<br />
1. <strong>Spill</strong>s from Tanker Traffic Accessing Kitimat Terminal<br />
DNV determines spill return periods for tanker traffic accessing Kitimat Terminal in <strong>the</strong><br />
Marine Shipping Quantitative <strong>Risk</strong> Analysis prepared for <strong>the</strong> Nor<strong>the</strong>rn <strong>Gateway</strong> <strong>Project</strong><br />
on behalf <strong>of</strong> <strong>Enbridge</strong>. DNV uses a per-‐voyage methodology to forecast spills in <strong>the</strong><br />
marine shipping QRA based on nautical miles (nm) travelled by tankers within <strong>the</strong><br />
study area. The methodology consists <strong>of</strong> <strong>the</strong> following steps:<br />
• Determine base incident frequencies per nm<br />
• Apply scaling factors to base incident frequencies to adjust for local conditions<br />
• Determine conditional spill probabilities from an assessment <strong>of</strong> incident<br />
consequences<br />
• Calculate unmitigated spill return periods based on scaled incident frequencies<br />
and conditional probabilities<br />
• Conduct sensitivity analysis<br />
• Identify mitigation measures and recalculate spill return periods based on<br />
mitigation<br />
Base Incident Frequencies<br />
As part <strong>of</strong> <strong>the</strong> per-‐voyage methodology, DNV determines base incident frequencies from<br />
historical tanker incident data and uses various assumptions to estimate incident<br />
frequencies per nm. DNV determines frequencies for international tanker incidents<br />
based on data from Lloyds Register Fairplay (LRFP) for <strong>the</strong> period 1990-‐2006<br />
(Brandsæter and H<strong>of</strong>fman 2010 p. 5-‐49). DNV examines four types <strong>of</strong> potential<br />
incidents associated with tanker traffic:<br />
1. Powered and drift grounding, whereby a tanker runs aground ei<strong>the</strong>r with<br />
functional mechanical and navigation equipment (powered) or as a result <strong>of</strong><br />
failed propulsion equipment (drift)<br />
2. Collisions, whereby <strong>the</strong> navigational failure <strong>of</strong> one or both vessels results in a<br />
collision<br />
3. Foundering, whereby a tanker sinks due to structural failure <strong>of</strong> <strong>the</strong> hull from<br />
wea<strong>the</strong>r or structural defects<br />
4. Fire and/or explosion.<br />
As shown in Table A-‐1, DNV calculates LRFP incident frequencies per nm based on <strong>the</strong><br />
following assumptions <strong>of</strong> <strong>the</strong> average distance travelled by a tanker per year for each<br />
tanker incident type:<br />
84
• Tankers sail in coastal areas where a powered grounding may occur 10% <strong>of</strong> <strong>the</strong><br />
time at sea (Rabaska 2004 as cited in Brandsæter and H<strong>of</strong>fman 2010)<br />
• Tankers sail in areas with heavy traffic where collisions may occur 20% <strong>of</strong> <strong>the</strong><br />
time at sea (Rabaska 2004 as cited in Brandsæter and H<strong>of</strong>fman 2010)<br />
• Tankers sail in areas where land is within drifting distance and drift grounding<br />
may occur if <strong>the</strong> ship loses power 15% <strong>of</strong> <strong>the</strong> time at sea<br />
• Tankers sail in open water where foundering may occur 90% <strong>of</strong> <strong>the</strong> time at sea.<br />
DNV supports <strong>the</strong> first two assumptions with reference to a TERMPOL Study completed<br />
for Rabaska (2004), while <strong>the</strong> assumptions for drift grounding and foundering are not<br />
supported with evidence.<br />
Table A-‐1: Base Incident Frequencies for Tanker Incidents based on Per-‐Voyage Methodology<br />
Powered<br />
Grounding<br />
Drift<br />
Grounding<br />
Base LRFP incident frequency<br />
(per ship year*)<br />
Average distance sailed by<br />
74,022<br />
tanker (nm)<br />
Portion <strong>of</strong> total distance sailed<br />
by where incident may occur<br />
Distance sailed by tanker<br />
where incident may occur<br />
Base LRFP incident frequency<br />
(per nm)<br />
Source: Brandsæter and H<strong>of</strong>fman (2010 p. 5-‐51).<br />
* One ship year represents a total sailing distance <strong>of</strong> 74,022 nm per year per tanker in operation.<br />
Collision Foundering<br />
Fire/<br />
Explosion<br />
4.42E-‐03 1.11E-‐03 6.72E-‐03 3.36E-‐05 2.41E-‐03<br />
10% 15% 20% 90% 100%<br />
7,402 11,103 14,804 66,620 74,022<br />
5.98E-‐07 9.96E-‐08 4.54E-‐07 5.04E-‐10 3.26E-‐08<br />
Local Scaling Factors<br />
DNV <strong>the</strong>n calculates incident data for <strong>the</strong> BC study area by multiplying <strong>the</strong> international<br />
frequency data from LRFP by scaling factors that compare risks in <strong>the</strong> study area to <strong>the</strong><br />
international areas on which <strong>the</strong> incident data are based. DNV identified scaling factors<br />
from a qualitative assessment <strong>of</strong> <strong>the</strong> international data and <strong>the</strong> scaling factors<br />
underwent a review by experts familiar with marine risk assessment, tanker<br />
operations, and global navigation (Brandsæter and H<strong>of</strong>fman 2010 p. 5-‐52). DNV uses<br />
<strong>the</strong> following formula to calculate incident frequencies for <strong>the</strong> BC study area where<br />
FrequencyBC-‐Coast is <strong>the</strong> scaled incident frequency per nm, Fbase is <strong>the</strong> base incident<br />
frequency per nm from LRFP in Table A-‐1, and Klocal-‐scaling-‐factor is <strong>the</strong> total <strong>of</strong> local scaling<br />
factors identified in Table A-‐2:<br />
Frequency BC−Coast = F base * K local−scaling− factor<br />
DNV divides <strong>the</strong> BC study area into nine segments and assesses scaling factors for each<br />
incident type. The comparison uses 1.0 as a baseline and thus a scaling factor equal to<br />
1.0 suggests that <strong>the</strong> local conditions affecting risk are equal to <strong>the</strong> world average<br />
(Brandsæter and H<strong>of</strong>fman 2010 p. 5-‐52). <strong>Risk</strong> factors assessed by DNV depend on <strong>the</strong><br />
type <strong>of</strong> incident and include <strong>the</strong> following categories:<br />
85
• Navigational route: number <strong>of</strong> course changes<br />
• Measures: use <strong>of</strong> pilots with local knowledge<br />
• Navigational difficulty: visibility, currents, and disturbance from o<strong>the</strong>r vessels<br />
• Distance to shore: distance from ship to shore<br />
• Emergency anchoring: possibility to drop an emergency anchor<br />
• Traffic density: Number <strong>of</strong> vessels encountered during transit<br />
• Wea<strong>the</strong>r conditions: Accounts for winds and currents.<br />
Table A-‐2 summarizes scaling factors used by DNV for each incident type. DNV applied<br />
three scaling factor categories to assess powered groundings and collisions, two scaling<br />
factors to assess drift groundings, and one factor (wea<strong>the</strong>r) to assess foundering<br />
incidents. Scaling factors range from 0.001 to 1.94 for all incident types. The overall<br />
average scaling factor for each incident type ranges between 0.22 for collision incidents<br />
and 1.11 for drift grounding incidents, with <strong>the</strong> exception <strong>of</strong> incidents involving fire or<br />
explosion, which DNV does not scale to represent local conditions. DNV does not<br />
provide any information on <strong>the</strong> routes that <strong>the</strong> ENGP routes are being compared to so it<br />
is not possible to assess <strong>the</strong> basis or accuracy <strong>of</strong> <strong>the</strong> scaling factors.<br />
Table A-‐2: Local Scaling Factors for Tanker Incident Frequencies<br />
Incident<br />
Type<br />
Powered<br />
Grounding<br />
Drift<br />
Grounding<br />
Navigational<br />
Route<br />
Distance to<br />
Shore<br />
Scaling Factor Category<br />
Measures<br />
Emergency<br />
Anchoring<br />
Collision Traffic Density Measures<br />
Foundering<br />
Wea<strong>the</strong>r<br />
Conditions<br />
Fire/<br />
Explosion<br />
Source: Brandsæter and H<strong>of</strong>fman (2010).<br />
* Calculated based on data from Brandsæter and H<strong>of</strong>fman (2010).<br />
Navigational<br />
Difficulty<br />
Range <strong>of</strong> Total<br />
Scaling Factors<br />
Average<br />
Scaling Factor*<br />
0.001 – 1.94 0.91<br />
-‐ 0.01 – 1.56 1.11<br />
Navigational<br />
Difficulty<br />
0.01 – 0.54 0.22<br />
-‐ -‐ 0.01 – 1.50 0.80<br />
Conditional Probabilities<br />
After estimating <strong>the</strong> frequency <strong>of</strong> a tanker incident occurring by multiplying scaling<br />
factors times <strong>the</strong> international incident frequency rate, DNV determines <strong>the</strong> probability<br />
<strong>of</strong> a spill resulting from a tanker incident. DNV uses two different methods to estimate<br />
conditional spill probabilities.<br />
Method 1<br />
The first method (Method 1) determines conditional spill probabilities based on LFRP<br />
data. According to Brandsæter and H<strong>of</strong>fman (2010), LRFP categorize damages for <strong>the</strong><br />
four incident types based on <strong>the</strong> following categories:<br />
• Minor Damage: Damages cause small indents to <strong>the</strong> vessel but do not penetrate<br />
<strong>the</strong> outer hull; <strong>the</strong>re is very minor damage involving little repair<br />
n/a<br />
86
• Major Damage: Damage to <strong>the</strong> tanker penetrates <strong>the</strong> outer hull but <strong>the</strong> spill<br />
event is not categorized as total loss; structural, mechanical, or electrical damage<br />
that require repairs; a breakdown results in <strong>the</strong> tanker being towed<br />
• Total Loss: The tanker ceases to exist after an accident; cost <strong>of</strong> repairs exceeds<br />
insured value <strong>of</strong> ship; all cargo is lost.<br />
LRFP data provides a frequency distribution for each damage category identified above<br />
depending on <strong>the</strong> incident type (Table A-‐3). For example, <strong>the</strong> frequency distribution <strong>of</strong><br />
damages for a grounding incident suggests that 57.2% <strong>of</strong> incidents result in minor<br />
damage, 40.4% result in major damage, and only 2.4% <strong>of</strong> incidents result in total loss <strong>of</strong><br />
<strong>the</strong> tanker (Brandsæter and H<strong>of</strong>fman 2010 p. 6-‐79).<br />
DNV determines conditional spill probabilities for each incident type and damage<br />
category. According to DNV, “The conditional probability <strong>of</strong> a spill has been estimated<br />
by DNV based on <strong>the</strong> research <strong>of</strong> spill to damage data” (Brandsæter and H<strong>of</strong>fman 2010<br />
6-‐79). DNV <strong>the</strong>n multiplies frequency distributions by probabilities <strong>of</strong> a spill for laden<br />
tankers and tankers in ballast for each damage category to determine <strong>the</strong> total<br />
conditional spill probabilities for each incident type. DNV disaggregates conditional<br />
probabilities presented in Table A-‐3 by laden tankers carrying oil or condensate and<br />
tankers in ballast carrying bunker fuel. For example, <strong>the</strong> conditional spill probability<br />
for a laden tanker running aground is (57.2% x 0%) + (40.4% x 75%) + (2.4% x 100%)<br />
= 32.7% and thus a spill is predicted 32.7% <strong>of</strong> <strong>the</strong> time a grounding incident occurs that<br />
involves a laden tanker.<br />
Table A-‐3: Damage Frequencies and Conditional Probabilities for Tanker Incidents (Method 1)<br />
Incident Damage LRFP Frequency Conditional Probability <strong>of</strong> <strong>Spill</strong> (%)<br />
Type Category Distribution (%)<br />
Laden Ballast<br />
Minor 57.2 0 0<br />
Grounding<br />
Major<br />
Total Loss<br />
40.4<br />
2.4<br />
75<br />
100<br />
10<br />
100<br />
Total Conditional Probability 32.7 6.4<br />
Minor 74.5 0 0<br />
Collision<br />
Major<br />
Total Loss<br />
25.5<br />
Negligible<br />
75<br />
100<br />
10<br />
100<br />
Total Conditional Probability 19.1 2.6<br />
Minor 0 -‐ -‐<br />
Foundering<br />
Major<br />
Total Loss<br />
0<br />
100<br />
-‐<br />
100<br />
-‐<br />
100<br />
Total Conditional Probability 100 100<br />
Minor 48.8 0 0<br />
Fire/ Major 48.4 50 10<br />
Explosion Total Loss 2.8 100 100<br />
Total Conditional Probability<br />
Source: Brandsæter and H<strong>of</strong>fman (2010 p. 6-‐79; 6-‐83; 6-‐87; 6-‐88).<br />
27.0 7.6<br />
Method 2<br />
The second method (Method 2) estimates spill quantities for bottom and side damages<br />
based on information from <strong>the</strong> International Marine Organization International<br />
87
Convention for <strong>the</strong> Prevention <strong>of</strong> Pollution from Ships (MARPOL) and estimates spill<br />
size distribution with Naval Architecture Package s<strong>of</strong>tware. Fur<strong>the</strong>rmore, Method 2<br />
uses Monte Carlo simulation to estimate probabilities for various spill sizes for<br />
groundings and collisions.<br />
Table A-‐4 presents results for probabilities and spill volumes calculated with Method 2.<br />
According to DNV calculations, if <strong>the</strong> largest laden tanker (VLCCmax) forecast to call at<br />
Kitimat Terminal ran aground, <strong>the</strong>re is an 18.7% probability that <strong>the</strong> damaged vessel<br />
would spill oil. DNV also estimates that <strong>the</strong> average amount <strong>of</strong> oil released from a<br />
VLCCmax spill due to grounding is 1,725 m 3 , while an extreme outflow -‐ defined as <strong>the</strong><br />
mean <strong>of</strong> <strong>the</strong> highest outflow decile -‐ is 15,506 m 3 (Brandsæter and H<strong>of</strong>fman 2010 p. 6-‐<br />
80).<br />
Table A-‐4: Conditional <strong>Spill</strong> Probabilities and <strong>Spill</strong> Volumes for Grounding and Collision Incidents<br />
(Method 2)<br />
Tanker Type<br />
Laden<br />
Vessel<br />
Vessel<br />
in<br />
Ballast<br />
Conditional<br />
<strong>Spill</strong><br />
Probability<br />
(%)<br />
Grounding Collision<br />
Mean<br />
Oil<br />
Outflow<br />
(m3) Extreme<br />
Oil<br />
Outflow<br />
(m3) Conditional<br />
<strong>Spill</strong><br />
Probability<br />
(%)<br />
Mean<br />
Oil<br />
Outflow<br />
(m3) Extreme<br />
Oil<br />
Outflow<br />
VLCCmax 18.7 1,725 15,506 23.9 1,399 35,839<br />
VLCC 18.7 1,616 14,469 24.9 1,397 35,605<br />
Suezmax 17.5 1,106 9,481 27.7 1,280 28,980<br />
Aframax 18.0 736 6,710 21.0 638 17,539<br />
VLCC 0.2 1.01 11 8.3 210 2,101<br />
Suezmax < 0.1 0.01 0.11 5.7 86 860<br />
Aframax < 0.1 0.08 0.7 14.2 174 1,414<br />
Source: Brandsæter and H<strong>of</strong>fman (2010 p. 6-‐80; 6-‐84).<br />
Note: Extreme oil outflow represents <strong>the</strong> mean <strong>of</strong> <strong>the</strong> 10% <strong>of</strong> bottom damage incident with <strong>the</strong> most outflow.<br />
For grounding and collision incidents, Method 1 and Method 2 estimate two sets <strong>of</strong><br />
conditional probabilities. <strong>Spill</strong> probabilities <strong>of</strong> 17.5% to 18.7% for laden tankers<br />
running aground compare with <strong>the</strong> conditional probability <strong>of</strong> 32.7% for <strong>the</strong> same<br />
incident type determined in Method 1 using LRFP data. DNV states that, due to <strong>the</strong><br />
rocky local seabed conditions, <strong>the</strong> higher conditional probability <strong>of</strong> 32.7% is used in<br />
subsequent chapters to determine unmitigated and mitigated spill probabilities<br />
(Brandsæter and H<strong>of</strong>fman 2010 p. 6-‐81). Similarly, <strong>the</strong> probability <strong>of</strong> a spill from a<br />
collision for a laden tanker in Method 1 is 19.1% and conditional probabilities for laden<br />
vessels calculated using Method 2 range between 21.0% and 27.7%. DNV uses <strong>the</strong><br />
lower probability <strong>of</strong> 19.1% claiming that, compared to <strong>the</strong> world average, <strong>the</strong><br />
probability <strong>of</strong> a tanker being struck at a perpendicular angle in <strong>the</strong> cargo or fuel tank<br />
area <strong>of</strong> <strong>the</strong> vessel is lower due to <strong>the</strong> local traffic pattern (Brandsæter and H<strong>of</strong>fman<br />
2010 p. 6-‐84).<br />
In addition to determining spill probabilities for various tanker sizes and mean and<br />
extreme oil outflows, Method 2 also estimates probabilities for grounding and collision<br />
spills exceeding a certain volume. According to <strong>the</strong> Monte Carlo simulation, <strong>the</strong><br />
probability <strong>of</strong> a spill greater than 10,000 m 3 for a laden VLCC grounding is 5.5% and<br />
(m 3)<br />
88
25% for a collision (Brandsæter and H<strong>of</strong>fman 2010 p. 6-‐81 -‐ 6-‐85). The probability <strong>of</strong> a<br />
grounding spill exceeding 25,000 m 3 and 40,000 m 3 is 1% and 0.2%, respectively, while<br />
<strong>the</strong> probability <strong>of</strong> a collision spill exceeding 20,000 m 3 and 50,000 m 3 is 10% and 0.3%,<br />
respectively (Brandsæter and H<strong>of</strong>fman 2010 p. 6-‐81 -‐ 6-‐85).<br />
Unmitigated <strong>Spill</strong> Return Periods<br />
DNV estimates unmitigated spill return periods for each type <strong>of</strong> tanker incident based<br />
on scaled incident frequencies, conditional probabilities, <strong>the</strong> length <strong>of</strong> each segment,<br />
and <strong>the</strong> number <strong>of</strong> times <strong>the</strong> route is travelled per year. DNV presents unmitigated risk<br />
as a return period, which is <strong>the</strong> number <strong>of</strong> years between spill events, and is an<br />
alternative to stating <strong>the</strong> annual probability <strong>of</strong> a spill. The following equation<br />
represents <strong>the</strong> return period <strong>of</strong> a spill for a particular segment (ReturnPeriodsegment i)<br />
where Fi,j is <strong>the</strong> frequency <strong>of</strong> incident type j in segment i, di,j is <strong>the</strong> conditional<br />
probability <strong>of</strong> a spill given incident type j in segment i, Xi is <strong>the</strong> sailing distance in nm<br />
through segment i, and n is <strong>the</strong> annual number <strong>of</strong> times <strong>the</strong> route through segment i is<br />
travelled:<br />
ReturnPeriod segmenti =1/[Σ(F i, j * d i, j )* X i * n]<br />
DNV calculates return periods for unmitigated spills based on forecast traffic <strong>of</strong> 149 oil<br />
tankers and 71 condensate tankers and <strong>the</strong> distribution <strong>of</strong> tanker traffic on <strong>the</strong><br />
nor<strong>the</strong>rn and sou<strong>the</strong>rn routes identified by <strong>Enbridge</strong> (see Table A-‐5). According to DNV,<br />
vessels will have <strong>the</strong> option <strong>of</strong> selecting which shipping route to access Kitimat<br />
Terminal and will select <strong>the</strong> route based on wea<strong>the</strong>r conditions and <strong>the</strong>ir final<br />
destination (Brandsæter and H<strong>of</strong>fman 2010 p. 3-‐10). However, DNV allocates <strong>the</strong><br />
majority <strong>of</strong> traffic (118 <strong>of</strong> 220 tankers or 54%) in its analysis to Caamano Sound, which<br />
has <strong>the</strong> shortest route distance <strong>of</strong> 190 nm and hence a lower return period than longer<br />
routes.<br />
Table A-‐5: Distribution <strong>of</strong> Tanker Traffic Per Year<br />
Route and Distance (nm) Oil Condensate Total<br />
North Route (251 nm) 73 0 73<br />
South Route via Caamano Sound (190 nm) 61 57 118<br />
South Route via Browning Entrance (259 nm) 15 14 29<br />
Total 149 71 220<br />
Source: Brandsæter and H<strong>of</strong>fman (2010 p. 3-‐12; p. 7-‐105).<br />
Table A-‐6 presents unmitigated spill return periods for each type <strong>of</strong> tanker incident.<br />
According to DNV, an unmitigated tanker incident will result in an oil/condensate spill<br />
once every 78 years and <strong>the</strong> return period for an unmitigated oil spill is 110 years.<br />
89
Table A-‐6: Unmitigated Return Periods for an Incident Resulting in a <strong>Spill</strong><br />
Incident Type<br />
Total Return Period (in years)<br />
Oil/Condensate <strong>Spill</strong> Oil <strong>Spill</strong><br />
Powered Grounding* 107 154<br />
Drift Grounding* 535 742<br />
Collision* 1,084 1,546<br />
Foundering* 25,821 37,963<br />
Fire/ Explosion* 1,838 2,623<br />
Total<br />
Source: Brandsæter and H<strong>of</strong>fman (2010).<br />
78 110<br />
* Calculated from Brandsæter and H<strong>of</strong>fman (2010).<br />
Note: Total return period represents forecast traffic on all three routes.<br />
DNV also estimates unmitigated return periods for various oil spill sizes. Based on oil<br />
spill size calculations for grounding and collisions estimated in Method 2 <strong>of</strong> <strong>the</strong><br />
consequence assessment, DNV expects that over 41% <strong>of</strong> spills will exceed 5,000 m 3 ,<br />
while nearly 5% and 1% <strong>of</strong> spills will exceed 20,000 m 3 and 40,000 m 3 , respectively<br />
(Table A-‐7). DNV determines that <strong>the</strong> unmitigated return period for oil spills greater<br />
than 5,000 m 3 is 200 years, while return periods for oil spills greater than 20,000 m 3<br />
and 40,000 m 3 are 1,750 years and 12,000 years, respectively. DNV does not provide<br />
any rationale for <strong>the</strong> spill volume categories it uses to estimate <strong>the</strong>se return periods and<br />
does not provide estimates for return periods for specific spill volume categories less<br />
than 5,000 m 3 , even though spills as small as 238 m 3 can have significant adverse<br />
environmental impacts (US DOI 2003a).<br />
Table A-‐7: Unmitigated Oil <strong>Spill</strong> Size Distributions and Return Periods<br />
<strong>Spill</strong> Volume (m3) Unmitigated<br />
Distribution (%)<br />
Estimated Return<br />
Period (in years)<br />
> 5,000 41.5 200<br />
> 20,000 4.5 1,750<br />
> 40,000 0.8 12,000<br />
Source: Calculated from Brandsæter and H<strong>of</strong>fman (2010 p. 7-‐110).<br />
Note: Estimates for unmitigated distribution <strong>of</strong> spill sizes should be considered as approximate estimates due to limited data<br />
provided by DNV.<br />
Sensitivity Analysis for Unmitigated <strong>Spill</strong> Return Periods<br />
DNV conducts a sensitivity analysis in its marine shipping QRA examining impacts <strong>of</strong><br />
several parameters on spill probabilities. The four parameters include: (1) increased<br />
scaling factor for grounding, (2) increased traffic density, (3) increased/decreased<br />
number <strong>of</strong> tankers calling Kitimat Terminal, and (4) extending segments 5 and 8 to 200<br />
nm. The sensitivity analysis tests <strong>the</strong> impact <strong>of</strong> changes in parameters on all three<br />
potential routes separately under <strong>the</strong> assumption that all 220 tankers forecast to call at<br />
Kitimat Terminal use <strong>the</strong> route being tested exclusively. Therefore, <strong>the</strong> spill<br />
probabilities do not account for using a combination <strong>of</strong> routes.<br />
Sensitivity 1: Increased Scaling Factors for Grounding Incidents<br />
The first parameter in <strong>the</strong> sensitivity analysis evaluates <strong>the</strong> effect <strong>of</strong> increasing scaling<br />
factors for powered and drift grounding by 20% for each <strong>of</strong> <strong>the</strong> nine route segments on<br />
90
<strong>the</strong> overall tanker spill return periods. DNV evaluates <strong>the</strong> sensitivity <strong>of</strong> this particular<br />
parameter because grounding is <strong>the</strong> most significant hazard that may occur on<br />
segments that have a high contribution to <strong>the</strong> overall risk per route (Brandsæter and<br />
H<strong>of</strong>fman 2010 p 7-‐99). DNV provides no rationale for using <strong>the</strong> 20% increase in local<br />
scaling factors for grounding.<br />
Table A-‐8 presents a comparison <strong>of</strong> <strong>the</strong> unmitigated return periods for baseline<br />
conditions and increased scaling factors for grounding for each tanker route. Return<br />
periods represent <strong>the</strong> 20% increase in scaling factors for grounding while leaving o<strong>the</strong>r<br />
scaling factors for o<strong>the</strong>r tanker incident types including collision, foundering, and fire<br />
and/or explosion unchanged. According to DNV calculations, increased scaling factors<br />
for powered and drift grounding incidents decrease return periods as much as 13 years<br />
for <strong>the</strong> South Route via Browning Entrance.<br />
Table A-‐8: Sensitivity Analysis for a 20% Increase in Scaling Factors for Tanker Grounding<br />
Incidents<br />
Sensitivity Parameter North Route<br />
South Route via<br />
Caamano Sound<br />
South Route via<br />
Browning<br />
Entrance<br />
Return Periods with Baseline Scaling<br />
Factors (in years)<br />
69 83 84<br />
Return Periods with 20% Increase in<br />
Scaling Factors for Grounding (in years)<br />
Source: Brandsæter and H<strong>of</strong>fman (2010 p. 7-‐100).<br />
59 71 71<br />
Note: Return periods represent all incident types for each route segment.<br />
Sensitivity 2: Increased Traffic that Affects Collision Frequency<br />
DNV examines <strong>the</strong> effect <strong>of</strong> increased traffic that affects collision frequency along <strong>the</strong><br />
three routes on overall spill return periods. Scaling factors for traffic density for<br />
collision incidents increase between 0% and 50% for each route segment that,<br />
according to DNV, allows for <strong>the</strong> increase in forecast developments in Kitimat and <strong>the</strong><br />
general increase in coastal vessel traffic (Brandsæter and H<strong>of</strong>fman 2010 p. 7-‐100).<br />
Return periods for increased traffic densities for collision incidents also represent<br />
baseline scaling factors for powered and drift grounding, foundering, and fire and/or<br />
explosion. Based on <strong>the</strong> higher traffic density for collision incident frequencies, <strong>the</strong><br />
overall return period for each tanker route decreases marginally by two years (Table A-‐<br />
9).<br />
According to DNV, traffic density is “…relatively low, even with fur<strong>the</strong>r projects taken<br />
into consideration” (Brandsæter and H<strong>of</strong>fman (2010 p. 7-‐100). However, DNV does not<br />
provide a summary <strong>of</strong> future projects that it took into consideration and provides no<br />
evidence how it to relates modified scaling factors to potential increases in traffic at or<br />
near <strong>the</strong> Port <strong>of</strong> Kitimat referenced in <strong>the</strong> TERMPOL Study 3.2: Origin, Destination, &<br />
Marine Traffic Volume Survey. Despite increases, scaling factors for traffic density all<br />
remain well below <strong>the</strong> international average <strong>of</strong> 1.0. Fur<strong>the</strong>rmore, DNV does not clearly<br />
state whe<strong>the</strong>r <strong>the</strong> base case scaling factors that represent traffic density include<br />
planned tanker traffic associated with <strong>the</strong> ENGP.<br />
91
Table A-‐9: Sensitivity Analysis for Increased Traffic Density for Tanker Collision Incidents<br />
Sensitivity Parameter North Route<br />
South Route via<br />
Caamano Sound<br />
South Route via<br />
Browning<br />
Entrance<br />
Return Periods with Baseline Scaling<br />
Factors (in years)<br />
69 83 84<br />
Return Periods with Increased Traffic<br />
Density for Collisions (in years)<br />
Source: Brandsæter and H<strong>of</strong>fman (2010 p. 7-‐101).<br />
67 81 82<br />
Note: Return periods represent all incident types for each route segment.<br />
Sensitivity 3: Increased/Decreased Number <strong>of</strong> Tankers<br />
A sensitivity analysis examines <strong>the</strong> impact <strong>of</strong> a decrease in annual average tanker traffic<br />
from 220 vessels to 190 tankers and an increase to 250 tankers per year. DNV fails to<br />
provide a rationale for using this particular range for <strong>the</strong> number <strong>of</strong> vessels in its<br />
sensitivity analysis. It is important to note that <strong>the</strong> higher scenario <strong>of</strong> 250 tankers is<br />
still well below <strong>the</strong> planned expansion capacity to 1,125 kbpd that requires 331<br />
tankers. As shown in Table A-‐10, increasing <strong>the</strong> number <strong>of</strong> sailings from 220 tankers to<br />
250 reduces <strong>the</strong> return period by 8 to 10 years depending on <strong>the</strong> route (Brandsæter<br />
and H<strong>of</strong>fman 2010 p. 7-‐102).<br />
Table A-‐10: Sensitivity Analysis for Changes in <strong>the</strong> Number <strong>of</strong> Tankers Calling Kitimat Terminal<br />
Sensitivity Parameter North Route<br />
South Route via<br />
Caamano Sound<br />
South Route via<br />
Browning Entrance<br />
190 Tankers 80 96 97<br />
220 Tankers (Baseline) 69 83 84<br />
250 Tankers 61 73 74<br />
Source: Brandsæter and H<strong>of</strong>fman (2010 p. 7-‐102).<br />
Sensitivity 4: Route Extension to 200 Nautical Miles<br />
DNV’s final sensitivity analysis examines increases in <strong>the</strong> distance sailed by tankers in<br />
two segments <strong>of</strong> <strong>the</strong> nor<strong>the</strong>rn and sou<strong>the</strong>rn routes. DNV assumes that tankers<br />
navigating segment 5 and 8 travel a distance <strong>of</strong> 200 nm to reach <strong>the</strong> open Pacific Ocean<br />
as opposed to <strong>the</strong> baseline distance <strong>of</strong> 65 nm and 75 nm for each segment. DNV fur<strong>the</strong>r<br />
assumes that incident frequencies and scaling factors for each incident type remain<br />
unchanged for <strong>the</strong> route extension to 200 nm in segments 5 and 8, even though DNV<br />
acknowledges that tankers travelling <strong>the</strong> extended route will navigate through areas<br />
with greater vessel traffic (Brandsæter and H<strong>of</strong>fman 2010 p. 7-‐103).<br />
Table A-‐11 compares spill return periods for an extension to 200 nm in segments 5 and 8<br />
with baseline distances. An increase in segments 5 and 8 to 200 nm reduces <strong>the</strong> return<br />
period to 1,400 years and 1,500 years, respectively, for those particular segments. DNV<br />
does not calculate <strong>the</strong> effect <strong>of</strong> increased sailing distances in segment 5 and 8 on <strong>the</strong><br />
overall unmitigated return period for each route.<br />
92
Table A-‐11: Sensitivity Analysis for Route Extension on Segments 5 and 8<br />
Segment 5 Segment 8<br />
Sensitivity Return Period (in years) Return Period (in years)<br />
Parameter Baseline Extension Baseline Extension<br />
65 nm<br />
200 nm<br />
75 nm<br />
200 nm<br />
Route<br />
Extension<br />
4,200 1,400 4,100 1,500<br />
Source: Brandsæter and H<strong>of</strong>fman (2010 p. 7-‐103).<br />
In summary, DNV’s sensitivity analysis examines <strong>the</strong> effects <strong>of</strong> changes to four inputs on<br />
spill return periods. Results from <strong>the</strong> sensitivity analysis suggest that return periods<br />
change modestly compared to baseline return periods (Table A-‐12).<br />
Table A-‐12: Summary <strong>of</strong> Sensitivity Analysis on <strong>Spill</strong> Return Periods (years)<br />
Sensitivity Parameter North Route<br />
South Route<br />
via<br />
Caamano<br />
Sound<br />
South Route<br />
via<br />
Browning<br />
Entrance<br />
Baseline 69 83 84<br />
Sensitivity 1: Increase in Scaling Factors for Grounding 59 71 71<br />
Sensitivity 2: Increase in Traffic Density for Collisions 67 81 82<br />
Sensitivity 3a: Decrease to 190 Tankers per year 80 96 97<br />
Sensitivity 3b: Increase to 250 Tankers per year 61 73 74<br />
Sensitivity 4: 200 nm Extension to Segments 5 and 8* 67 81 82<br />
* DNV does not provide overall return periods for <strong>the</strong> trip extension sensitivity analysis and thus return periods were calculated<br />
based on Brandsæter and H<strong>of</strong>fman (2010).<br />
Mitigation Measures and Mitigated <strong>Spill</strong> Return Periods<br />
The next step in <strong>the</strong> DNV analysis estimates <strong>the</strong> impact <strong>of</strong> various mitigation measures<br />
on spill return periods. DNV examines several risk reduction measures qualitatively<br />
including enhanced navigational aids, vessel traffic management system, environmental<br />
limits for safe operation, and <strong>the</strong> establishment <strong>of</strong> places <strong>of</strong> refuge along tanker routes.<br />
The marine shipping QRA only quantitatively evaluates a single mitigation measure: <strong>the</strong><br />
tug escort plan.<br />
DNV obtains <strong>the</strong> risk reducing effect <strong>of</strong> escort tugs from a confidential study it<br />
completed in 2002 and applies <strong>the</strong> downward adjustments directly to powered<br />
grounding, drift grounding, and collision incidents for <strong>the</strong> ENGP (Table A-‐13). DNV<br />
provides no details on <strong>the</strong> confidential study in <strong>the</strong> ENGP regulatory application.<br />
93
Table A-‐13: Estimated Reduction in <strong>the</strong> Frequency <strong>of</strong> Incidents from Tug Use<br />
Incident type Condition Reduction Effect<br />
Powered<br />
Grounding<br />
Laden with close and te<strong>the</strong>red tug<br />
Laden with close escort<br />
Ballast with close escort<br />
80%<br />
Drift<br />
Grounding<br />
Laden with close and te<strong>the</strong>red tug<br />
Laden with close escort<br />
Ballast with close escort<br />
90%<br />
80%<br />
Collision Laden or ballast with close and/or te<strong>the</strong>red escort 5%<br />
Source: Brandsæter and H<strong>of</strong>fman (2010 p. 8-‐120).<br />
Table A-‐14 compares mitigated return periods to unmitigated return periods for oil or<br />
condensate spills. For all tanker spills, mitigation measures increase <strong>the</strong> spill return<br />
period from 78 years to 250 years. Mitigation measures for powered and drift<br />
grounding increase return periods by three-‐ and four-‐fold, respectively. DNV does not<br />
identify mitigation measures for tanker foundering incidents and incidents involving<br />
fire and/or explosion.<br />
Table A-‐14: Comparison <strong>of</strong> Unmitigated and Mitigated Oil/Condensate <strong>Spill</strong> Return Periods<br />
Incident Type<br />
Unmitigated<br />
Return Period<br />
(in years)<br />
Mitigated<br />
Return Period<br />
(in years)<br />
Powered Grounding* 107 480<br />
Drift Grounding* 535 2,758<br />
Collision* 1,084 1,138<br />
Foundering* 25,821 25,821<br />
Fire/ Explosion* 1,838 1,838<br />
Total 78 250<br />
Source: Brandsæter and H<strong>of</strong>fman (2010).<br />
* Calculated based on Brandsæter and H<strong>of</strong>fman (2010).<br />
Note: DNV does not identify mitigation measures for foundering and fire/explosion spills.<br />
DNV also estimates <strong>the</strong> impact <strong>of</strong> mitigation measures on return periods by size <strong>of</strong> <strong>the</strong><br />
spill. As shown in Table A-‐15, <strong>the</strong> use <strong>of</strong> tugs increases return periods from 200 to 550<br />
years for an oil spill greater than 5,000 m 3 .<br />
Table A-‐15: Comparison <strong>of</strong> Unmitigated and Mitigated Return Periods for Various Oil <strong>Spill</strong> Sizes<br />
<strong>Spill</strong> Volume (m 3)<br />
Unmitigated<br />
Return Period<br />
(in years)<br />
Mitigated<br />
Return Period<br />
(in years)<br />
> 5,000 200 550<br />
> 20,000 1,750 2,800<br />
> 40,000 12,000 15,000<br />
Source: Brandsæter and H<strong>of</strong>fman (2010 p. 7-‐110; 137).<br />
2. <strong>Spill</strong>s from Operations at Kitimat Terminal<br />
DNV determines spill return periods for particular types <strong>of</strong> incidents at Kitimat<br />
Terminal in <strong>the</strong> Marine Shipping Quantitative <strong>Risk</strong> Analysis. Fur<strong>the</strong>rmore, <strong>the</strong> Bercha<br />
94
Group estimates risks from spills to <strong>the</strong> public and workers at <strong>the</strong> terminal in <strong>the</strong><br />
Nor<strong>the</strong>rn <strong>Gateway</strong> Kitimat Terminal Quantitative <strong>Risk</strong> Analysis.<br />
<strong>Spill</strong> Return Periods for Incidents at Kitimat Terminal<br />
DNV prepares a risk analysis examining <strong>the</strong> likelihood <strong>of</strong> spills at <strong>the</strong> marine terminal.<br />
<strong>Spill</strong> return periods for berthing/deberthing and cargo transfer operations at <strong>the</strong><br />
marine terminal largely follow <strong>the</strong> methodology for tanker spills. The approach<br />
adopted by DNV estimates unmitigated and mitigated spill return periods at <strong>the</strong><br />
marine terminal by:<br />
• Determining base terminal incident frequencies<br />
• Determining conditional spill probabilities from an assessment <strong>of</strong> consequences<br />
• Estimating unmitigated spill return periods<br />
• Identifying mitigation measures and applying measures in <strong>the</strong> calculation <strong>of</strong><br />
mitigated spill return periods.<br />
Base Incident Frequencies<br />
DNV determines incident frequencies for berthing/deberthing and cargo transfer<br />
operations at <strong>the</strong> marine terminal based on LRFP data and DNV’s research <strong>of</strong> operating<br />
terminals in Norway. According to DNV, “Incident frequencies from terminals in<br />
Norway are most representative <strong>of</strong> <strong>the</strong> operation planned for Kitimat Terminal and<br />
should provide an appropriate forecast <strong>of</strong> <strong>the</strong> possible incident frequency at <strong>the</strong><br />
Kitimat Terminal” (Brandsæter and H<strong>of</strong>fman 2010 p. 5-‐71). DNV provides no evidence<br />
to support <strong>the</strong> comparison between terminals in Norway and Kitimat Terminal.<br />
DNV examines four types <strong>of</strong> potential incidents at <strong>the</strong> marine terminal:<br />
1. A tanker is impacted by a harbour tug,<br />
2. A tanker strikes <strong>the</strong> pier during berthing,<br />
3. A tanker is impacted by a passing vessel, and<br />
4. Various loading and/or discharging failures during cargo transfer operations.<br />
According to DNV, <strong>the</strong> scenario whereby a tanker is impacted by a harbor tug is not<br />
applicable to <strong>the</strong> ENGP. Given <strong>the</strong> small mass <strong>of</strong> a 600-‐tonne tug boat, DNV claims that<br />
it will not achieve <strong>the</strong> speed <strong>of</strong> over 3.9 metres per second (7.6 knots) required to<br />
generate <strong>the</strong> 5 megajoules <strong>of</strong> energy required penetrate <strong>the</strong> hull <strong>of</strong> a tanker<br />
(Brandsæter and H<strong>of</strong>fman 2010 p. 5-‐71). Therefore, DNV does not consider a tugboat<br />
colliding with a tanker in <strong>the</strong> marine shipping QRA.<br />
In <strong>the</strong> event that a tanker strikes <strong>the</strong> pier during berthing, DNV assigns a base incident<br />
frequency <strong>of</strong> 6.3E-‐05 derived from LRFP data and world tanker operations. A tanker<br />
could strike <strong>the</strong> pier during berthing if tugs experience a mechanical failure or if human<br />
error results in a loss <strong>of</strong> control <strong>of</strong> <strong>the</strong> tanker or tug. According to DNV, this scenario is<br />
only applicable to tankers arriving at Kitimat Terminal and thus possible spills from a<br />
tanker striking <strong>the</strong> pier will be condensate and/or bunker fuel from laden condensate<br />
tankers or bunker fuel from oil tankers arriving to <strong>the</strong> terminal in ballast (Brandsæter<br />
and H<strong>of</strong>fman 2010 p. 6-‐90).<br />
95
For <strong>the</strong> third terminal incident type, DNV calculates <strong>the</strong> probability <strong>of</strong> a tanker being<br />
struck at berth by a passing vessel with downward adjustments to a base incident<br />
frequency. DNV estimates <strong>the</strong> frequency for a tanker being struck while at berth where<br />
B is a base frequency <strong>of</strong> 9.0E-‐06 obtained from DNV (2006), r1 is a 10% reduction factor<br />
since Kitimat Terminal is not located in a high traffic port, r2 is a second reduction factor<br />
<strong>of</strong> 50% to represent <strong>the</strong> effect <strong>of</strong> limited traffic forecast to pass Kitimat Terminal in <strong>the</strong><br />
open Kitimat Harbour combined with tug boats used for berthing 33 , t is <strong>the</strong> mean time<br />
<strong>of</strong> 30 hours for loading/discharging operations at Kitimat Terminal, and v is <strong>the</strong> number<br />
<strong>of</strong> vessels passing <strong>the</strong> terminal each year:<br />
F striking = B *r 1 *r 2 *[t / (365* 24h)]* v<br />
To adjust for <strong>the</strong> expected total number <strong>of</strong> tankers loading/discharging at Kitimat<br />
Terminal per year, DNV multiplies Fstriking by 220 to represent an expected frequency <strong>of</strong><br />
6.8E-‐05 per year for tanker traffic accessing Kitimat Terminal.<br />
Finally, DNV estimates <strong>the</strong> probability <strong>of</strong> a spill from loading and discharge operations<br />
associated with cargo transfer operations based on its Safety Analysis Handbook (DNV<br />
2000 as cited in Brandsæter and H<strong>of</strong>fman 2010). <strong>Spill</strong> probabilities for cargo transfer<br />
operations represent several operational failures including overfilling <strong>of</strong> cargo tanks,<br />
damage to loading arms or piping from external impacts such as mooring failure and<br />
operator error, and leaks from loading arms or piping from internal impacts such as<br />
corrosion or fatigue (Brandsæter and H<strong>of</strong>fman 2010 p. 5-‐74).<br />
Conditional Probabilities<br />
DNV determines <strong>the</strong> consequences <strong>of</strong> an incident during berthing/deberthing and cargo<br />
transfer operations. Similar to conditional probabilities estimated for tanker spills,<br />
conditional probabilities for terminal spills are <strong>the</strong> probability <strong>of</strong> a spill given that a<br />
terminal incident has occurred.<br />
Table A-‐16 presents probabilities <strong>of</strong> a spill given that a tanker struck a pier during<br />
berthing or a passing vessel impacts a tanker. Consequences from a tanker striking <strong>the</strong><br />
pier depend on where damage is inflicted on <strong>the</strong> tanker and if <strong>the</strong> damage results in<br />
penetration <strong>of</strong> <strong>the</strong> cargo or fuel tank. DNV suggests that impact from <strong>the</strong> marine<br />
structure is likely to result in penetrations to <strong>the</strong> hull above water and that, since it is<br />
assumed that small indents do not penetrate <strong>the</strong> outer hull, <strong>the</strong> conditional probability<br />
<strong>of</strong> a spill resulting in minor damage does not exist for laden tankers and tankers in<br />
ballast (Brandsæter and H<strong>of</strong>fman 2010 p. 6-‐90). DNV estimates that <strong>the</strong> total<br />
conditional probability <strong>of</strong> a spill given a laden tanker and tanker in ballast strike <strong>the</strong><br />
pier is 1% and 0.25%, respectively (Brandsæter and H<strong>of</strong>fman 2010 p. 7-‐112).<br />
33 DNV references a confidential document it prepared in 2006 as <strong>the</strong> source <strong>of</strong> this reduction. The<br />
confidential document is not appended to <strong>the</strong> marine shipping QRA and DNV provides no fur<strong>the</strong>r information<br />
about <strong>the</strong> reduction factor.<br />
96
In <strong>the</strong> event a tanker is struck by a passing vessel, vessels will be travelling at low<br />
speeds and although a tanker moored at Kitimat Terminal could be exposed to a side<br />
impact, a tanker is not likely to experience a perfectly perpendicular side impact<br />
(Brandsæter and H<strong>of</strong>fman 2010 p. 6-‐91). DNV assumes that tankers moored at <strong>the</strong><br />
marine terminal will be half full and thus <strong>the</strong> conditional probability <strong>of</strong> a spill is <strong>the</strong><br />
average for laden vessels and vessels in ballast presented in Table A-‐16 for <strong>the</strong> tanker<br />
collision scenario (Brandsæter and H<strong>of</strong>fman 2010). DNV predicts some release <strong>of</strong> cargo<br />
11% <strong>of</strong> <strong>the</strong> time <strong>the</strong>re is an impact by a passing vessel.<br />
Table A-‐16: Damage Frequencies and Conditional Probabilities for Marine Terminal Incidents<br />
Incident Damage LRFP Frequency Conditional Probability <strong>of</strong> <strong>Spill</strong> (%)<br />
Type Category Distribution (%)<br />
Laden Ballast<br />
Minor 99 0 0<br />
Tanker Major 1 100 25<br />
Striking Pier Total Loss Negligible -‐ -‐<br />
Total Conditional Probability 1 0.25<br />
Impact by<br />
Passing<br />
Vessel<br />
Minor 74.5<br />
Major 25.5<br />
Total Loss Negligible<br />
Total Conditional Probability<br />
0<br />
42.5<br />
100<br />
11<br />
Source: Brandsæter and H<strong>of</strong>fman (2010 p. 6-‐90 – 6-‐91).<br />
Probabilities and distribution <strong>of</strong> cargo release per loading/discharging operation are<br />
summarized in Table A-‐17. DNV develops a spill size distribution for each event type<br />
from a review <strong>of</strong> historical databases from Norway and <strong>the</strong> UK and categorizes spill<br />
sizes according to <strong>the</strong> International Tanker Owners Pollution Federation Limited 34<br />
(Brandsæter and H<strong>of</strong>fman 2010 p. 6-‐91). DNV does not estimate large spills over 1,000<br />
m 3 from an incident associated with cargo transfer operations.<br />
Table A-‐17: <strong>Spill</strong> Probability and <strong>Spill</strong> Size Distribution for Cargo Transfer Operations<br />
Event Type<br />
Probability <strong>of</strong><br />
<strong>Spill</strong><br />
(per operation)<br />
Distribution <strong>of</strong> <strong>Spill</strong> Size<br />
Small<br />
(< 10 m3) Medium<br />
(10 – 1,000 m3) Release from Loading Arm 5.1E-‐05 90% 10%<br />
Equipment Failure 5.1E-‐06 0% 100%<br />
Failure in Vessels Piping System or Pumps 7.2E-‐06 90% 10%<br />
Human Failure 7.2E-‐06 90% 10%<br />
Mooring Failure 3.8E-‐06 0% 100%<br />
Overloading <strong>of</strong> Cargo Tank* 1.2E-‐04 0% 100%<br />
Source: Brandsæter and H<strong>of</strong>fman (2010 p. 5-‐75) and DNV (2000) as cited in Brandsæter and H<strong>of</strong>fman (2010 p. 6-‐92).<br />
Note: <strong>Spill</strong> Probabilities represent loading and discharge for every event type with <strong>the</strong> exception <strong>of</strong> overloading <strong>of</strong> cargo tank.<br />
* Overloading <strong>of</strong> cargo tank can only occur during loading operations.<br />
The volume <strong>of</strong> oil spilled from cargo transfer operations depends on several factors.<br />
DNV uses <strong>the</strong> following equation to determine spill volumes from <strong>the</strong> failure <strong>of</strong> a single<br />
34 According to Brandsæter and H<strong>of</strong>fman (2010 p. 6-‐91), <strong>the</strong> International Tanker Owners Pollution<br />
Federation Limited categorizes spills as follows: small spills (700 tonnes ~ 1,000m 3).<br />
97
loading arm where V is <strong>the</strong> volume spilled, T is <strong>the</strong> transfer rate, dt is <strong>the</strong> detection time<br />
and E is <strong>the</strong> emergency shutdown time (Brandsæter and H<strong>of</strong>fman 2010):<br />
V = T *(dt + E)<br />
Based on <strong>the</strong> above equation, <strong>the</strong> failure <strong>of</strong> one loading arm operating at its full rate <strong>of</strong><br />
transfer will result in different spill volumes for condensate and crude oil due to<br />
different transfer rates and emergency shutdown times. The failure <strong>of</strong> a single loading<br />
arm will result in a condensate spill <strong>of</strong> 200 m 3 or a crude oil spill <strong>of</strong> 250 m 3<br />
(Brandsæter and H<strong>of</strong>fman 2010 p. 6-‐92) 35 .<br />
Unmitigated <strong>Spill</strong> Return Periods<br />
DNV combines incident frequencies and conditional probabilities to determine <strong>the</strong><br />
unmitigated risk evaluation <strong>of</strong> incidents at <strong>the</strong> marine terminal. Unmitigated risk is<br />
presented as return periods for spills and is calculated based on forecast tanker traffic<br />
calls to Kitimat Terminal and, where applicable, spill size distributions for particular<br />
incident types.<br />
In <strong>the</strong> event that a tanker strikes <strong>the</strong> pier during berthing, DNV claims that energy<br />
produced from impacts to <strong>the</strong> pier is not sufficient to penetrate <strong>the</strong> outer or inner hull<br />
<strong>of</strong> a tanker and thus results in a low likelihood that a spill will result from a striking<br />
incident (Brandsæter and H<strong>of</strong>fman 2010 p. 7-‐112). DNV estimates that a crude tanker<br />
in ballast or laden condensate tanker will strike <strong>the</strong> pier at Kitimat Terminal once in 72<br />
years, whereas a tanker striking <strong>the</strong> pier and spilling cargo will occur only once in<br />
14,600 years (Table A-‐18).<br />
Table A-‐18: Frequency and Return Periods for a Tanker Striking <strong>the</strong> Pier During Berthing<br />
Cargo Type<br />
Number <strong>of</strong><br />
Approaches<br />
Strikings<br />
per Year<br />
Striking Return<br />
Period**<br />
(in years)<br />
<strong>Spill</strong> Frequency<br />
per Year<br />
<strong>Spill</strong> Return<br />
Period<br />
(in years)<br />
Crude* 149 9.4E-‐03 107 2.4E-‐05 42,600<br />
Condensate 71 4.5E-‐03 224 4.5E-‐05 22,300<br />
Total 220 1.4E-‐02 72 6.8E-‐05 14,600<br />
Source: Brandsæter and H<strong>of</strong>fman (2010 p. 7-‐112).<br />
Figures might not add due to rounding.<br />
* A release <strong>of</strong> crude includes <strong>the</strong> possible release <strong>of</strong> bunker fuel.<br />
** Return periods for striking incidents are calculated based on <strong>the</strong> number <strong>of</strong> strikings per year.<br />
With regards to a tanker impact by a passing vessel, DNV claims that <strong>the</strong> unmitigated<br />
risk is “very low” (Brandsæter and H<strong>of</strong>fman 2010 p. 7-‐112) due to <strong>the</strong> low volume <strong>of</strong><br />
vessel traffic passing Kitimat Terminal. To support this claim, DNV multiplies <strong>the</strong><br />
annual frequency <strong>of</strong> 6.8E-‐05 per year by <strong>the</strong> conditional probability <strong>of</strong> 11% to obtain<br />
<strong>the</strong> annual probability <strong>of</strong> 7.3E-‐06 for a tanker impact by a passing vessel that results in<br />
35 DNV bases spill volumes <strong>of</strong> 200 m 3 <strong>of</strong> condensate and 250 m 3 <strong>of</strong> crude oil on a transfer rate <strong>of</strong> 3,000 m 3 per<br />
hour for condensate and 4,000 m 3 per hour for crude oil, a 180 second detection time for both products, and<br />
an emergency shutdown time <strong>of</strong> 60 seconds for condensate and 40 seconds for crude oil (Brandsæter and<br />
H<strong>of</strong>fman 2010 p. 6-‐92).<br />
98
a spill. Expressed as a return period, a spill from a tanker being struck by a passing<br />
vessel will occur once every 130,000 years (Brandsæter and H<strong>of</strong>fman 2010 p. 7-‐112).<br />
DNV bases unmitigated return periods for oil/condensate spills on <strong>the</strong><br />
loading/discharging <strong>of</strong> 220 tankers 36 and estimates unmitigated return periods for oil<br />
spills according to <strong>the</strong> 149 oil tankers to call at Kitimat Terminal. As shown in Table A-‐19,<br />
DNV estimates that unmitigated small or medium size oil/condensate spills from cargo<br />
transfer operations will occur once every 29 years, whereas a small or medium size oil<br />
spill will occur every 34 years (Brandsæter and H<strong>of</strong>fman 2010 p. 7-‐113; 136).<br />
Table A-‐19: Unmitigated Return Periods for Oil/Condensate and Oil <strong>Spill</strong>s from Cargo Transfer<br />
Operations<br />
Cargo Transfer Operation<br />
Unmitigated Return Period (in years)<br />
Small Medium Overall<br />
Release from Loading Arm<br />
Oil/Condensate<br />
Oil Only*<br />
99<br />
146<br />
890<br />
1,316<br />
89<br />
132<br />
Equipment Failure<br />
Oil/Condensate<br />
Oil Only*<br />
-‐<br />
-‐<br />
890<br />
1,316<br />
890<br />
1,316<br />
Failure in Vessels Piping Oil/Condensate 700 6,300 630<br />
System or Pumps<br />
Oil Only* 1,036 9,321 932<br />
Human Failure<br />
Oil/Condensate<br />
Oil Only*<br />
700<br />
1,036<br />
6,300<br />
9,321<br />
630<br />
932<br />
Mooring Failure<br />
Oil/Condensate<br />
Oil Only*<br />
-‐<br />
-‐<br />
1,100<br />
1,766<br />
1,100<br />
1,766<br />
Overloading <strong>of</strong> Cargo Tank<br />
Oil/Condensate<br />
Oil Only*<br />
-‐<br />
-‐<br />
56<br />
56<br />
56<br />
56<br />
Total<br />
Oil/Condensate<br />
Oil Only<br />
77<br />
110<br />
46<br />
49<br />
29<br />
34<br />
Source: Brandsæter and H<strong>of</strong>fman (2010 p. 7-‐113; 136).<br />
* Return periods for oil spills are calculated with information from Brandsæter and H<strong>of</strong>fman (2010).<br />
Note: Small spills represent spills < 10 m3 and medium spills represent spills from 10 to 1,000 m3. Mitigation Measures and Mitigated <strong>Spill</strong> Return Periods<br />
DNV applies mitigation measures to its unmitigated risk evaluation and recalculates<br />
return periods for spills at <strong>the</strong> marine terminal. DNV quantitatively evaluates a closed<br />
loading system with vapour recovery as <strong>the</strong> principal mitigation measure for spills at<br />
<strong>the</strong> marine terminal. According to DNV, a closed loading system and vapour recovery<br />
unit will “virtually eliminate tank overfilling” (Brandsæter and H<strong>of</strong>fman 2010 p. 131)<br />
thus reducing a spill to a negligible risk.<br />
Table A-‐20 presents mitigated return periods for oil/condensate and oil spills for cargo<br />
transfer operations. According to DNV, a closed loading system and vapour recovery<br />
unit installed at Kitimat Terminal can redirect excess oil from overfilled cargo tanks<br />
into alternate ship tanks (Brandsæter and H<strong>of</strong>fman 2010 p. 131). In <strong>the</strong> event that oil is<br />
spilled by overloading cargo tanks and not recovered by <strong>the</strong> vapour return system, <strong>the</strong><br />
36 According to DNV, The only exception is <strong>the</strong> event in which cargo tanks are overloaded since <strong>the</strong> tanks can<br />
only be overfilled during loading operations.<br />
99
deck containment system would capture and direct <strong>the</strong> excess oil to vessel slop tanks<br />
(Brandsæter and H<strong>of</strong>fman 2010 p. 131). DNV claims that <strong>the</strong> closed loading system and<br />
vapour recovery unit will eliminate any risk <strong>of</strong> an oil spill associated with overloading<br />
cargo tanks and thus <strong>the</strong> probability per year <strong>of</strong> this event occurring drops to zero<br />
(Brandsæter and H<strong>of</strong>fman 2010 p. 131).<br />
Table A-‐20: Mitigated Return Periods for Oil/Condensate and Oil <strong>Spill</strong>s from Cargo Transfer<br />
Operations<br />
Cargo Transfer Operation<br />
Mitigated Return Period (in years)<br />
Small Medium Overall<br />
Release from Loading Oil/Condensate 99 891 89<br />
Arm<br />
Oil Only* 146 1,316 132<br />
Equipment Failure<br />
Oil/Condensate<br />
Oil Only*<br />
-‐<br />
-‐<br />
891<br />
1,316<br />
891<br />
1,316<br />
Failure in Vessels Piping Oil/Condensate 701 6,313 631<br />
System or Pumps Oil Only* 1,036 9,321 932<br />
Human Failure<br />
Oil/Condensate<br />
Oil Only*<br />
701<br />
1,036<br />
6,313<br />
9,321<br />
631<br />
932<br />
Mooring Failure<br />
Oil/Condensate<br />
Oil Only*<br />
-‐<br />
-‐<br />
1,196<br />
1,766<br />
1,196<br />
1,766<br />
Overloading <strong>of</strong> Cargo Oil/Condensate -‐ -‐ -‐<br />
Tank<br />
Oil Only* -‐ -‐ -‐<br />
Total<br />
Oil/Condensate<br />
Oil Only<br />
77<br />
110<br />
294<br />
430<br />
62<br />
90<br />
Source: Brandsæter and H<strong>of</strong>fman (2010 p. 132; 136).<br />
* Return periods for oil spills are calculated with information from Brandsæter and H<strong>of</strong>fman (2010).<br />
Note: Small spills represent spills < 10 m3 and medium spills represent spills from 10 to 1,000 m3. Table A-‐21 compares <strong>the</strong> effects <strong>of</strong> mitigation measures for cargo transfer operations to<br />
overall unmitigated spill return periods. According to DNV, mitigation measures more<br />
than double <strong>the</strong> return period for unmitigated oil/condensate spills from 29 to 62<br />
years.<br />
Table A-‐21: Comparison <strong>of</strong> Overall Unmitigated and Mitigated Oil/Condensate <strong>Spill</strong> Return<br />
Periods for Cargo Transfer Operations<br />
Cargo Transfer Operation<br />
Unmitigated Return<br />
Period (in years)<br />
Mitigated Return<br />
Period (in years)<br />
Release from Loading Arm 89 89<br />
Equipment Failure 891 891<br />
Failure in Vessels Piping System or Pumps 631 631<br />
Human Failure 631 631<br />
Mooring Failure 1,196 1,196<br />
Overloading <strong>of</strong> Cargo Tank* 56 n/a<br />
Total 29 62<br />
Source: Brandsæter and H<strong>of</strong>fman (2010).<br />
Rupture Failure Frequencies for Components at Kitimat Terminal<br />
The Bercha Group (2012a) prepared a risk analysis report examining spills associated<br />
with operations at <strong>the</strong> marine terminal. The Bercha Group submitted <strong>the</strong> report in May<br />
100
2012 as a response to an information request from <strong>the</strong> Joint Review Panel for <strong>the</strong> ENGP<br />
(MacDonald 2012). The risk assessment examines worker and public safety at <strong>the</strong><br />
marine terminal measured according to <strong>the</strong> risk to individuals exposed to oil or<br />
condensate releases (Bercha Group 2012a). The report does not examine risks to <strong>the</strong><br />
environment or property surrounding <strong>the</strong> terminal.<br />
The risk analysis uses a methodological approach that includes identifying hazard<br />
scenarios, determining failure frequencies that result in a spill, evaluating <strong>the</strong><br />
consequences <strong>of</strong> spills, assessing risks, and recommending measures to mitigate risk<br />
(Bercha Group 2012a). The risk analysis examines failure frequencies that include <strong>the</strong><br />
following terminal components: piping, pumps, storage tanks, and loading/unloading<br />
arms (Bercha Group 2012a). Based on calculations from <strong>the</strong> Bercha Group report,<br />
return period for a rupture from one <strong>of</strong> <strong>the</strong> terminal components is 282 years (Table A-‐<br />
22). The volume <strong>of</strong> oil or condensate spilled from a leak or full rupture at one <strong>of</strong> <strong>the</strong><br />
terminal components ranges between 10 m 3 and 80,000 m 3 depending on <strong>the</strong> type <strong>of</strong><br />
terminal component affected, <strong>the</strong> number <strong>of</strong> terminal components involved, and o<strong>the</strong>r<br />
assumptions used by <strong>the</strong> Bercha group to model failure frequencies at <strong>the</strong> marine<br />
terminal (Bercha Group 2012a).<br />
Table A-‐22: Rupture Failure Frequencies for Marine Terminal Components<br />
Component<br />
Rupture Failure<br />
Frequency<br />
Estimated Return Period<br />
(in years)*<br />
Piping 1.00E-‐07 10,000,000<br />
Pumps 1.00E-‐04 10,000<br />
Oil Tanks 5.50E-‐05 18,182<br />
Condensate Tanks 1.50E-‐05 66,667<br />
Loading Arm -‐ Oil 2.29E-‐03 437<br />
Unloading Arm -‐ Condensate 1.09E-‐03 917<br />
Total*<br />
Source: Bercha Group (2012a p. 4.4).<br />
3.55E-‐03 282<br />
* We calculate return periods based on information and data from Bercha Group (2012a).<br />
The Bercha Group (2012a) concludes that risks to individuals from operations at <strong>the</strong><br />
marine terminal are within tolerable limits. Based on Individual Specific <strong>Risk</strong>s<br />
thresholds, <strong>the</strong> authors determine that risks to <strong>the</strong> public in <strong>the</strong> area surrounding <strong>the</strong><br />
terminal are insignificant at less than one in one million, while risks to workers are<br />
higher although tolerable at a range <strong>of</strong> between one in 10,000 and one in 100,000. The<br />
authors recommend mitigation measures to ensure safe operational and work<br />
procedures at <strong>the</strong> marine terminal.<br />
3. <strong>Spill</strong>s from Onshore Pipeline Operations<br />
The ENGP regulatory application contains several pipeline spill estimates. In its<br />
regulatory application submitted in 2010, <strong>Enbridge</strong> prepared a section in Volume 7B<br />
estimating return periods for spills that occur along <strong>the</strong> pipeline route. In 2012,<br />
WorleyParsons and <strong>the</strong> Bercha Group submitted additional risk analyses estimating<br />
pipeline spill likelihood for <strong>the</strong> project.<br />
101
<strong>Spill</strong> Return Periods for Medium and Large <strong>Spill</strong>s<br />
Volume 7B <strong>of</strong> <strong>the</strong> <strong>Enbridge</strong> application identifies return periods for a hydrocarbon 37<br />
release that occurs along <strong>the</strong> pipeline route. <strong>Enbridge</strong> calculates spill return periods<br />
with liquid pipeline failure frequency data from 1991 to 2009 from <strong>the</strong> National Energy<br />
Board (NEB). According to <strong>Enbridge</strong>, NEB data best represent <strong>the</strong> ENGP because data<br />
are based on hydrocarbon transmission lines under <strong>the</strong> jurisdiction <strong>of</strong> <strong>the</strong> NEB<br />
(<strong>Enbridge</strong> 2010b Vol. 7B, p. 3-‐1). <strong>Enbridge</strong> notes that NEB data include pipelines up to<br />
50 years old that use older technology and building material standards associated with<br />
an increased frequency <strong>of</strong> failures compared to modern pipelines (<strong>Enbridge</strong> 2010b Vol.<br />
7B, p. 3-‐1). Accordingly, <strong>Enbridge</strong> factored improved design features and mitigation<br />
planning characteristic <strong>of</strong> modern pipelines into its failure frequency calculations.<br />
Improvement factors are expected to decrease <strong>the</strong> probability <strong>of</strong> pipeline failure<br />
relative to NEB failure frequency data (<strong>Enbridge</strong> 2010b Vol. 7B, p. 3-‐1). The ENGP<br />
pipeline spill analysis does not provide <strong>the</strong> original or adjusted NEB spill data that was<br />
used in <strong>the</strong> analysis, does not document <strong>the</strong> adjustments made to <strong>the</strong> NEB data and<br />
provides no evidence to support <strong>the</strong> downward adjustment <strong>of</strong> NEB spill rates for <strong>the</strong><br />
ENGP.<br />
<strong>Enbridge</strong> estimates return periods for various spill size categories <strong>of</strong> hydrocarbon<br />
releases for six regions along <strong>the</strong> pipeline route. <strong>Enbridge</strong> bases spill size categories on<br />
NEB classifications whereby a small spill is less than 30 m 3 , a medium spill ranges<br />
between 30 and 1,000 m 3 , and a large spill exceeds 1,000 m 3 (<strong>Enbridge</strong> 2010b Vol. 7B).<br />
<strong>Enbridge</strong> identifies <strong>the</strong> six physiographic regions along <strong>the</strong> pipeline route as <strong>the</strong> Eastern<br />
Alberta Plains, <strong>the</strong> Sou<strong>the</strong>rn Alberta Uplands, Alberta Plateau, Rocky Mountains,<br />
Interior Plateau, and <strong>the</strong> Coast Mountains.<br />
Table A-‐23 presents spill return periods calculated by <strong>Enbridge</strong> for medium and large<br />
spills in <strong>the</strong> six regions. Based on <strong>the</strong> adjusted NEB frequency data, spill return periods<br />
for medium spills range between 118 and 1,082 years for each physiographic region,<br />
while spill return periods for large spills range between 275 and 2,525 years per region.<br />
<strong>Enbridge</strong> does not combine spill return periods for <strong>the</strong> six regions nor does it combine<br />
return periods for medium and large spills. Combined, <strong>the</strong> six regions result in spill<br />
return periods for medium and large spills <strong>of</strong> 41 and 95 years, respectively, for <strong>the</strong><br />
entire pipeline route. Similarly, combining overall return periods for medium and large<br />
spills for <strong>the</strong> entire length <strong>of</strong> <strong>the</strong> pipeline results in a return period <strong>of</strong> 28 years.<br />
<strong>Enbridge</strong> nei<strong>the</strong>r estimates nor presents spill return periods for small spills, yet simply<br />
states “Smaller releases (less than 30 m 3 ) occur more frequently” (<strong>Enbridge</strong> 2010b Vol.<br />
7B, p. 3-‐2).<br />
37 <strong>Enbridge</strong> (2010b Vol. 7B p. 3-‐1) refers to pipeline spills as hydrocarbon spills. We interpret hydrocarbon<br />
spills to include both oil and condensate and thus assume spill return periods represent oil or condensate<br />
spills.<br />
102
Table A-‐23: Return Periods for <strong>Spill</strong>s from <strong>the</strong> Nor<strong>the</strong>rn <strong>Gateway</strong> Pipeline<br />
Physiographic Region<br />
Approximate Pipeline<br />
Length (km)<br />
<strong>Spill</strong> Return Period (in years)<br />
Medium Large<br />
Eastern Alberta Plains 166 287 669<br />
Sou<strong>the</strong>rn Alberta Plains 350 136 317<br />
Alberta Plateau 44 1,082 2,525<br />
Rocky Mountains 103 462 1,079<br />
Interior Plateau 404 118 275<br />
Coast Mountains 105 454 1,058<br />
Total* 1,172 41 95<br />
Combined Medium and Large <strong>Spill</strong>s**<br />
Source: Based on <strong>Enbridge</strong> (2010b Vol. 7B p. 3-‐2).<br />
28<br />
* We combine spill return periods for each segment to represent <strong>the</strong> spill return period for <strong>the</strong> entire pipeline route.<br />
** We combine return periods for medium and large spills into a single return period based on information provided in Volume 7B<br />
<strong>of</strong> <strong>the</strong> ENGP regulatory application.<br />
Note: Medium spills represent spills from 30 to 1,000 m3 and large spills represent spills > 1,000 m3. <strong>Spill</strong> Return Periods for Pipeline Ruptures Resulting in an Uncontrolled <strong>Spill</strong><br />
In addition to Volume 7B, <strong>Enbridge</strong> contracted WorleyParsons to prepare a risk<br />
assessment evaluating <strong>the</strong> likelihood <strong>of</strong> a pipeline rupture that releases dilbit in an<br />
unconstrained manner (referred to as full-‐bore spill) (WorleyParsons 2012). The<br />
report entitled Semi-‐Quantitative <strong>Risk</strong> <strong>Assessment</strong> uses <strong>the</strong> following approach to<br />
evaluating risk:<br />
• Identify hazards that threaten <strong>the</strong> integrity <strong>of</strong> <strong>the</strong> pipeline system<br />
• Estimate failure frequencies based on failure frequency modeling and expert<br />
judgment<br />
• Determine areas along <strong>the</strong> pipeline that have higher consequences from a full-‐<br />
bore rupture<br />
• Examine <strong>the</strong> severity <strong>of</strong> unmitigated risk based on <strong>the</strong> frequency and<br />
consequence <strong>of</strong> <strong>the</strong> rupture (WorleyParsons 2012).<br />
The WorleyParsons (2012) report determines spill frequencies for leaks and full-‐bore<br />
pipeline ruptures over <strong>the</strong> length <strong>of</strong> <strong>the</strong> ENGP pipeline 38 . The analysis uses several<br />
methodological approaches and datasets including a failure frequency model that uses<br />
data from recently constructed pipelines, particularly <strong>Enbridge</strong> Line 4, as well as<br />
pipeline spill data from <strong>the</strong> US Department <strong>of</strong> Transportation Pipeline and Hazardous<br />
Materials Safety Administration (PHMSA) from 2002 to 2009 (WorleyParsons 2012).<br />
The report evaluates eight hazards related to pipeline ruptures including internal<br />
corrosion, external corrosion, materials and manufacturing defects, construction<br />
defects, equipment failure, incorrect operations, damage from third parties, and<br />
geotechnical and hydrological threats (Table A-‐24). The WorleyParsons report<br />
determines that <strong>the</strong> probability <strong>of</strong> a 594-‐bbl (94 m 3 ) oil pipeline leak is 0.249, which<br />
results in a return period <strong>of</strong> 4 years. For full-‐bore ruptures releasing oil in an<br />
unconstrained manner, <strong>the</strong> WorleyParsons report estimates an annual probability <strong>of</strong><br />
0.0042 (return period <strong>of</strong> 239 years) for a pipeline rupture releasing 14,099 bbl (2,242<br />
38 We acknowledge that <strong>the</strong> pipeline distance <strong>of</strong> 1,176 km used in <strong>the</strong> WorleyParsons report differs from <strong>the</strong><br />
1,172 km used in Volume 7B <strong>of</strong> <strong>the</strong> ENGP regulatory application. Nei<strong>the</strong>r report addresses <strong>the</strong> discrepancy.<br />
103
m 3 ) <strong>of</strong> oil. In addition to estimating oil spills, WorleyParsons estimates return periods<br />
for a 593 bbl (94 m 3 ) condensate leak <strong>of</strong> 4 years and a 5,183 bbl (823 m 3 ) condensate<br />
rupture <strong>of</strong> 273 years.<br />
Table A-‐24: Return Periods for Leaks and Full-‐bore Ruptures<br />
Return Period (in years)<br />
Pipeline Hazard<br />
Oil Pipeline Condensate Pipeline<br />
Leak Rupture Leak Rupture<br />
Internal corrosion 0 0 0 0<br />
External corrosion 0 0 0 0<br />
Materials and manufacturing defects 652 652 652 652<br />
Construction defects 39 0 39 0<br />
Equipment failure 5 0 5 0<br />
Incorrect operations 47 0 47 0<br />
Damage from third parties 436 1,308 1,385 4,149<br />
Geotechnical and hydrological threats 0 530 0 530<br />
Total 4 239 4 273<br />
Source: WorleyParsons (2012); WorleyParsons (2012 as cited in WrightMansell 2012)<br />
WorleyParsons also identifies areas along <strong>the</strong> pipeline corridor that are likely to suffer<br />
higher consequences in <strong>the</strong> event <strong>of</strong> a full-‐bore pipeline rupture (Table A-‐25). According<br />
WorleyParsons (2012), <strong>the</strong> six areas <strong>of</strong> high consequence represent a total <strong>of</strong> 181 km <strong>of</strong><br />
<strong>the</strong> 1,176 km ENGP, or approximately 15%, and a rupture is forecast to occur in a high<br />
consequence area once every 1,260 years. Based on return periods, Kitimat River is<br />
<strong>the</strong> most likely area affected by an unconstrained rupture due to geohazards in <strong>the</strong><br />
region. According to WorleyParsons (2012 p. 34), geohazards represent <strong>the</strong> most<br />
significant threat to <strong>the</strong> Nor<strong>the</strong>rn <strong>Gateway</strong> pipeline system.<br />
Table A-‐25: Return Periods for a Full-‐bore Pipeline Rupture in High Consequence Areas<br />
High Consequence Area<br />
Length <strong>of</strong> Pipeline<br />
Affected (in km)<br />
Return Period<br />
(in years)<br />
Kitimat River 29 2,200<br />
Athabasca River 32 12,000<br />
Smoky River 33 12,000<br />
Missinka River 41 14,000<br />
Morice River 24 16,000<br />
Gosnell River 22 24,000<br />
Total<br />
Source: WorleyParsons (2012 p. 29).<br />
181 1,260*<br />
* We estimate <strong>the</strong> total return period for all six high consequence areas.<br />
Failure Frequencies for Pump Stations and Ruptures Along in Densely Populated Areas<br />
The Bercha Group prepared two risk assessments examining separate risks from pump<br />
stations and pipeline ruptures associated with <strong>the</strong> ENGP pipeline. Both studies use a<br />
similar methodological approach that includes determining hazards, assessing <strong>the</strong><br />
frequency <strong>of</strong> occurrence <strong>of</strong> a spill, evaluating spill consequences, assessing risk, and<br />
identifying mitigation measures that reduce risk (Bercha Group 2012b; 1012c).<br />
104
The first Bercha Group (2012c) study assesses worker and public safety risks from an<br />
oil or condensate spill at Smoky River Station, <strong>the</strong> largest pump station along <strong>the</strong><br />
pipeline route in Alberta near Grande Prairie. Table A-‐26 shows <strong>the</strong> failure frequencies<br />
per year for combined piping and pump spills at <strong>the</strong> Smoky River Station. The Bercha<br />
Group obtained piping and pump failure frequencies from a report entitled Guidelines<br />
for Quantitative <strong>Risk</strong> <strong>Assessment</strong> produced by Ministry <strong>of</strong> Housing, Spatial Planning and<br />
<strong>the</strong> Environment in <strong>the</strong> Ne<strong>the</strong>rlands and uses incident statistics from <strong>the</strong> most recent<br />
decade <strong>of</strong> data (Bercha Group 2012c p. 4.1). Based on failure frequencies, <strong>the</strong> return<br />
periods for oil or condensate leaks or ruptures range between 332 and 4,082 years. To<br />
estimate consequences <strong>of</strong> spills at Smoky River station, <strong>the</strong> Bercha Group (2012c)<br />
estimates <strong>the</strong> amount <strong>of</strong> oil and condensate leaked from a spill at 50 m 3 and <strong>the</strong><br />
amount <strong>of</strong> oil or condensate released as a result <strong>of</strong> a rupture at 300 m 3 or 1,000 m 3 ,<br />
respectively. From its frequency and consequence assessment, <strong>the</strong> Bercha Group<br />
(2012c) concludes that individual risks from oil or condensate leaks and ruptures are<br />
within allowable limits.<br />
Table A-‐26: Frequencies for Piping and Pump <strong>Spill</strong>s at Smoky River Station<br />
Type <strong>of</strong> <strong>Spill</strong><br />
Failure Frequency<br />
(per year)<br />
Return Period<br />
(in years)*<br />
Release Volume<br />
(m3) Oil Leak 3.01E-‐03 332 50<br />
Oil Rupture 6.02E-‐04 1,661 1,000<br />
Condensate Leak 1.22E-‐03 820 50<br />
Condensate Rupture<br />
Source: Bercha Group (2012c).<br />
2.45E-‐04 4,082 300<br />
* Calculated from Bercha Group (2012c).<br />
The second Bercha Group (2012b) study identifies areas along <strong>the</strong> pipeline route that<br />
are known to have high public concentrations and determines <strong>the</strong> risk to individuals <strong>of</strong><br />
a pipeline spill at those locations. The authors identify three heavily populated areas<br />
that could be affected by a pipeline spill: A casino near Whitecourt, AB; Burns Lake, BC;<br />
and Kitimat, BC.<br />
To estimate public risk from a pipeline spill, <strong>the</strong> Bercha Group (2012b) estimates <strong>the</strong><br />
failure frequency <strong>of</strong> <strong>the</strong> ENGP pipeline based on historical pipeline rupture data from<br />
<strong>the</strong> NEB from 1991 to 2009 and makes several adjustments to <strong>the</strong> data to incorporate<br />
various improvements in pipeline operations. As shown in Table A-‐27, <strong>the</strong> failure rate <strong>of</strong><br />
0.372 per 10,000 km per year (10,000 km-‐year) based on NEB historical data<br />
decreases significantly to 0.109 spills per 10,000 km-‐year due to numerous downward<br />
adjustments ranging from 60 to 90%. The Bercha Group (2012b) concludes that risks<br />
to public safety from a pipeline failure near <strong>the</strong> Casino at Whitecourt, Burns Lake, and<br />
Kitimat are insignificant. <strong>Risk</strong>s to residents and indoor and outdoor workers from a<br />
pipeline releasing oil, condensate, or both are all below one in one million per year,<br />
which <strong>the</strong> Bercha Group determines are acceptable levels <strong>of</strong> risk (Bercha Group<br />
2012b).<br />
105
Table A-‐27: NEB Pipeline Failure Frequencies Adjusted Downward to Represent <strong>the</strong> ENGP<br />
Pipeline<br />
Failure<br />
Causes<br />
NEB Failure<br />
Rate<br />
(per 10,000<br />
km-‐year)<br />
ENGP<br />
Failure Rate<br />
(per 10,000<br />
km-‐year)<br />
Metal Loss 0.085 0.017 80%<br />
Cracking 0.128 0.013 90%<br />
External<br />
Interference<br />
Geotechnical<br />
Failure<br />
Material<br />
Failure<br />
0.021 0.021 -‐ n/a<br />
0.021 0.021 -‐ n/a<br />
0.021 0.009 60%<br />
O<strong>the</strong>r Causes 0.096 0.028 71%<br />
Total 0.372 0.109 71%<br />
Source: Bercha Group (2012b).<br />
Downward<br />
Adjustment Reason for Adjustment<br />
Modern piggable pipelines are less<br />
likely to fail than pipelines<br />
represented in NEB data<br />
Advanced coating technologies, low<br />
stress design, and fatigue avoidance<br />
through design and operations<br />
Construction quality control,<br />
inspection/testing after construction,<br />
and operational surveillance<br />
Estimated as same percentage as NEB<br />
data (approx. 26%)<br />
106